128 Howarth (3) (4) 2 ( ) 3 Goldstein (5) 2 $(\theta=79\infty^{\mathrm{o}})$ : $cp_{n}=0$ : $\Omega_{m}^{2}=1$ $(_{\theta=80}62^{\mathrm{o}})$
|
|
- しじん かがんじ
- 5 years ago
- Views:
Transcription
1 (Shintaro Yamashita) 7 (Takashi Watanabe) $\mathrm{n}\mathrm{a}\mathrm{k}\mathrm{a}\mathrm{m}\mathrm{u}\mathrm{f}\mathrm{a}\rangle$ (Ikuo 1 1 $90^{\mathrm{o}}$ ( 1 ) ( / \rangle ( ) 2 $\langle 1\mathrm{X}2\rangle$ 1
2 128 Howarth (3) (4) 2 ( ) 3 Goldstein (5) 2 $(\theta=79\infty^{\mathrm{o}})$ : $cp_{n}=0$ : $\Omega_{m}^{2}=1$ $(_{\theta=80}62^{\mathrm{o}})$
3 129 3 $\text{ }4$ Howarth 31 3 $(ru\rangle\mathrm{r}+(r\mathrm{w}\rangle_{\approx}=0$ $(1\rangle$ $UU_{X}\star WU_{\approx}$ $=-P_{X^{/\partial}}p+(\gamma\tau_{X})_{\approx}/p\gamma$ $UV_{X}+WV_{-\vee}+VW/r$ $\simeq(r^{2}\tau_{\vee})_{\approx}\mathrm{t}$ $\rho/r^{2}$ (2a) (2b) $V^{2}/_{\Gamma=}p/\rho\approx$ $(2\mathrm{c}\rangle$ $\approx$ $\tau_{\vee^{\backslash }}=\mu T_{X\mu U}=\langle V_{\sim} \wedge^{-v}/\gamma)\approx \} (2\mathrm{d}\rangle$ $zarrow\infty$ $UZ=^{\mathrm{o}}=^{w_{=}}arrow Ue0 VVarrow=V_{\iota J}\mathrm{o}$ $\}$ ; $(3\rangle$ $V/\mathrm{V}_{O}$ $\xi=vx/u\mathscr{j}$ $\eta=\sqrt{u}/vx(\gamma^{2}-a^{2})/2a$ Sto $\mathrm{k}\mathrm{e}\mathrm{s}$ $U/U_{e}$ $-:\mathrm{g}*1$ $ -:0\approx 2$ -:\alpha 4 $ :\mathrm{o}\approx 8$ $\alpha\approx$ -: 1o 5 $\psi$
4 130 $f(\eta)=\psi/_{\eta}u\overline{\mathrm{v}x}ae$ $\rangle$ $V_{1}\overline{\sim}V/$ (1)\sim (3 Keller Box (6) $f $ $1-V_{1}$ Blasius Howarth $U_{e}=U_{m}-cx$ X (5) ( $7\rangle$ 32 $V/V_{O}$ $U/U_{e}$ 4 $\xi$ (a) $ca^{\mathrm{z}}/v=12$ $\approx$ $(\Omega=VJU_{\mathcal{E}})$ 5 $V/V_{a}$ $\Omega$ (b) $ca^{2}/v=12$ $\Omega=065$ $\Omega=10$ $U/U_{e}$ 6
5 ( 131 $ca^{2}/_{\mathrm{v}}$ ($c=$ -due/ ) $\Omega$ ( $\mathrm{a}\rangle$ $\mathrm{b}\rangle$ $\Omega=065$ $\sigma$ : $rarrow\infty$ $ \vee--\sim::\omega\simeq t\mathrm{o}\omega=0\mathrm{a}\mathrm{e}$ $\}r=a$ 7 $\Omega=10$ $\Omega=065$ $\xi=25\cross 10^{2}$ $\Omega=$ $10$ $\Omega=065$ ( 6 $(\mathrm{a}\rangle)$ 8 : Detachment : Attachment 8
6 132 $ca^{2}/v$ (a) $\Omega=065$ $\mathrm{c}\rangle$ 9(a) (b) ( $\Omega\underline{-}0\mathrm{o}\mathrm{e}$ $\Omega=065066$ (b) 073 x-z $\Omega=065$ (c) $\Omega=073$ $\Omega=066$ 9 $ca^{2}/v=12$ $U_{\pi}\phi \mathrm{v}\overline{\sim}$ 1000 $a=004\mathrm{m}$ $\mathrm{d}$:detachment point $\mathrm{a}$:attachment point $\Omega=073$ $(\mathrm{b}\rangle 9 (\mathrm{c})$ $\mathrm{o}$ Brien (8)
7 $[eggs]_{\mathrm{b}\mathrm{e}\mathrm{i}}\iota$ mouth REJECT} \mathrm{t}\mathrm{u}\mathrm{r}\mathrm{b}0\mathrm{b}\mathrm{l}\mathrm{o}\backslash \backslash \mathrm{e}\mathrm{r}$ Curle (5) $z$ 2 $d[( ()U/\partial \mathrm{z})0/2 /d\chi=v\acute{(}i^{4}2u/\partial\text{ } _{0}$ $(5\rangle$ ( $\mathrm{d}\prime U/\prime \mathit{0}_{\wedge} \rangle 0\sim(X_{S^{-}}X)^{1/}2(x_{s}$ ) (5) $x$ $( du/\partial Z)\mathrm{o}^{\sim}(X_{S}-x)^{1}/2$ 4 - $\langle$complex Turbulent Bradshaw Flows) screens $[egg3]$ Settling tank Filter $[egg4]$ $[egg1]$ Honeycomb Gauze $[egg2]$ Supporting cylinder $[egg6]$ $[egg7]$ Wind tunnel $[egg8]$ $\mathrm{c}_{\}}\cdot 1\mathrm{i}\mathrm{n}\mathrm{d}\mathrm{e}\mathrm{r}$ Circular Variable speed motor $[egg9]$ $\otimes Supporting thin wire fun $\ovalbox{\tt\small control valve 10
8 mm 1200 mm 100 mm 10 $x= $ mm 3 11 $Re$ 3 $\cross 10^{4}$ $\Omega_{m}$ 15 I X V Clauser mm (9 $\rangle$ $V_{\tau}$ $\overline{x}$ $c_{f\triangleright}$ Clauser
9 Clauser $a=70$ mm \langle $\mathrm{r}\mathrm{a}\mathrm{o}^{(1\rangle}1$ $U/U_{\tau}=A\log \langle$ $U_{\tau}a/\mathrm{y})$ In $(r/a) +B$ $(6\rangle$ $A$ $B$ $\langle 12\rangle$ [ $V_{o}-\langle a/r)v\mathrm{j}/v_{\tau}=f(\mathrm{t}v_{\tau}a/\mathrm{v})(r2-a2)/2\gamma^{2}\rangle$ (7) $1V_{o}-(a/r\rangle V\rfloor/V_{\tau}=A\log \mathrm{t}(v_{\mathrm{t}}a/\mathrm{v}\rangle(r^{2}-a^{2}\rangle/2r^{2}\mathrm{j}+b$ $(8\rangle$ (9) $aarrow\infty$ $A$ $B$ (13 $\rangle$
10 : \sim 136 (14) $(U_{R0}/U_{R})\langle U1/U1\tau)=A_{1}\log (U_{\mathrm{l}\tau}a/\mathrm{V}\rangle(r-a^{\mathrm{z}/}2)2_{\Gamma^{2}} +B_{1}$ (9) $U_{1}$ $U_{1\tau}$ $U_{R}$ UR $A_{1}$ $B_{1}$ $A_{1}=42$ $B_{1}=75$ $B_{1}$ $\langle$ ( $\log$ ) (9) 13 $\rangle$ (9 $\rangle$ (9 $aarrow\infty$ $\Omega_{m}arrow 0$ (6) Olqmen Simpson ) $\rangle$ 13 (9 4 $A_{1}$ $U_{s}jq_{\tau}\cos\beta_{\text{ }}=A\log(zq\sqrt \mathrm{v})+b$ $(10\rangle$ Pierce Chandrashekhar : Coles : $q\cos(\rho_{0^{-}}\beta)/_{q_{\tau}}=a\log(zq\mathit{1}\mathrm{v})+b$ Hornung $\text{ }$ $U iq_{\tau}\langle\cos\beta 0)^{05}=A[0_{8}^{\Phi} zq_{\tau}(\cos\rho_{0})^{05}/v +B$ (11) (12) $q/_{q_{\tau}}=a\log(zq\mathit{1}v)+b$ $(13\rangle$ $\beta_{0}$ $q$ $U_{\mathfrak{i}}$ $\rangle$ 14 (a (d) $A$ $B$ (9) $\beta$
11 (d) 137 (a) Johnston (c) Coles (b) Plerce $\mathrm{b}c$ Chendrashekhar $\mathrm{b}$ Hornung $\mathrm{b}$ 14 (10)\sim (13) Johnston [ 16)] $i=x$ $y$ $(14\rangle$ $v_{ti}$ $x$ $y$ 15
12 ( 138 (a) $\Omega_{m}=0$ (b) $\mathrm{a}=1$ 16 $l=\kappa z(\kappa$ K\ arm\ an $=04\rangle$ $l=04z$ $\mathrm{a}\rangle$ $\mathrm{b}\rangle$ 16 ( $u$ $v$ $w$ $X$ $y$ $\overline{q^{2}}$ $z$ $i^{\mathrm{z}}+\overline{v^{2}}+$ $\rangle$ 2 16 (a - $\mathrm{z}/\delta\approx \mathrm{o}2\sim^{\mathrm{o}7}$ (b) 018\sim 019 \langle /2 $(17\rangle$ $U(Q^{2}/2)_{x}+W(Q^{2}/2)_{-}\sim+(U/\rho\rangle P_{X}+(W/\rho)P_{\sim}-$ $\overline{\sim}^{\overline{uw}u_{-}}\wedge+v\overline{w}r(v/r)_{\approx}+\overline{w}^{2}w_{\sim}-\overline{v}w\tau/r- (\overline{uw}u+\overline{vw}v+\overline{w^{2}}w) _{\approx}/r$ $-v (U_{\sim}-\rangle^{2}+ \cross V/r)\sim- 1^{2}+v r(u2)\sim-+\iota^{3}\{(v/_{\gamma})2\}_{\approx} /2r$ (15)
13 $U(\overline{q^{2}}/2\ranglex+W(\overline{q}^{2}/2)\sim-$ 139 $=-\overline{uw}u\overline{v}\vee^{-}wr\langle v\mathit{1}r)_{\sim} +D-\epsilon(16\rangle$ (16 $\rangle$ 1 2 $D$ $\epsilon$ 1 2 $V$ $V$ $\int$ \iota a b $=\mathrm{u}$ $\mathrm{b}\rangle$ 17 (a) ( ( $\mathrm{c}\rangle$ $U_{m}$ $\delta$ $z/\delta=04$ { $\mathrm{u}$; =1 Klebanoff 18) Klebanoff 17 (b) (c) $(\mathrm{c}j\mathrm{s}g $ 17
14 $u$ $v$ $w$ $u$ $v$ $w$ X $u^{*}$ $w$ $u^{*}$ $w$ $\psi_{\mathcal{u}^{*}\#}(k^{*})=\frac{1}{2\pi}\int-\infty\infty R_{u}*w(\gamma^{*})e^{-}d\overline{l}k^{*_{r^{*}}}\gamma*$ $(17\rangle$ $k^{*}$ $r^{*}$ $x^{*}$ \text{ }\rangle$ ( ) $x^{*}$ 2 $R_{u^{*}w}\langle $\phi_{u^{*}w}(k*)=k_{u^{*}\mathrm{w}}(k^{*})-iqu(*_{w}k^{*})$ $(18\rangle$ $K_{\text{ ^{}*}w}$ $Q_{u^{*}w}$ $\overline{u^{*}w}=\int_{\mathrm{r}}^{\varpi_{k_{y^{*}}}}w\cdot(k^{*})dk^{*}$ $(19\rangle$ $x^{=}850$ mm $u^{*}$ $w$ (a) $k^{*}$ 19 (b) 18 $u$ $u$ $w$ 1
15 141 ( $\mathrm{a}\rangle$ $\mathrm{b}\rangle$ ( 19 $u^{*}$ $w$ ( $\mathrm{a}\rangle$ 19 (b) $u^{*}$ $w$ 5
16 $\langle 2\rangle$ Nakamura Cebeci $9\rangle$ 142 $1\rangle$ $\langle 197\mathrm{g}\rangle$ ( $752- I Yamashita S Three-Dimensional Turbulent Boundary Layers IUTAM Symposium $\langle$ Berlin 1982 Ed H H Fernholz et at 1982) $177\cdot 187$ Springer-Verlag $\langle$3) Howarth L Phil Mag 7th Ser $(1951\rangle$ $\mathscr{c}\ovalbox{\tt\small REJECT} g_{\mathrm{r}}\wedge\ovalbox{\tt\small REJECT} x\not\in$ $4\rangle$ ( $37-299\langle 1971$ ) (5) Brown S N and Stewartson K Ann Rev Fluid Mech 1 (1969) $45\cdot 72$ $6\rangle$ ( T and Bradshaw P Momentum Trans $fer$ $\mathrm{a}ry$ in Bound Layers (1977) Hemisphere Pub Corp (7) Catherall D and Mangler KW J Fluid Mech 26-1 (1966) $8\rangle 0$ Brien V Phys Fluids 24-6 ( $1981\rangle$ \Rightarrow -x (1976) (10) Furuya Y and Nakamura I Trans ASME Ser $E$ $37$ (1970) ( Rao $\mathrm{g}\mathrm{n}$v Trans ASME Ser $11\rangle$ $E$ $34$ (1967) (12) Rao $\mathrm{g}\mathrm{n}$v and Keshavan NR Trans ASME $E$ Ser $39$ (1972) (13) $\mathrm{b}(1990)$ $ $ ( Nakamura I Yamashita S Watanabe T and Sawaki Y 3rd Symposium on Turbulent Shear Flows $14\rangle$ U C Davis California USA (1981) (15) $\overline{\mathrm{o}}$l\camen MS and Simpson RL Trans ASME J Fluids Eng 114 (1992) $\mathrm{d}\mathrm{g}$ (16) Lilley and Chigier NA Int J Heat Moss Transf 14 (1971) (17) $X\text{ }$ ( $1978\rangle$ (18) Klebanoff PS NACA $TR$ No 1247 (1955) 757$
$\hat{\grave{\grave{\lambda}}}$ $\grave{\neg}\backslash \backslash ^{}4$ $\approx \mathrm{t}\triangleleft\wedge$ $10^{4}$ $10^{\backslash }$ $4^{\math
$\mathrm{r}\mathrm{m}\mathrm{s}$ 1226 2001 76-85 76 1 (Mamoru Tanahashi) (Shiki Iwase) (Toru Ymagawa) (Toshio Miyauchi) Department of Mechanical and Aerospaoe Engineering Tokyo Institute of Technology
More information\mathrm{n}\circ$) (Tohru $\mathrm{o}\mathrm{k}\mathrm{u}\mathrm{z}\circ 1 $(\mathrm{f}_{\circ \mathrm{a}}\mathrm{m})$ ( ) ( ). - $\
1081 1999 84-99 84 \mathrm{n}\circ$) (Tohru $\mathrm{o}\mathrm{k}\mathrm{u}\mathrm{z}\circ 1 $(\mathrm{f}_{\circ \mathrm{a}}\mathrm{m})$ ( ) ( ) - $\text{ }$ 2 2 ( ) $\mathrm{c}$ 85 $\text{ }$ 3 ( 4 )
More informationTitle 非線形シュレディンガー方程式に対する3 次分散項の効果 ( 流体における波動現象の数理とその応用 ) Author(s) 及川, 正行 Citation 数理解析研究所講究録 (1993), 830: Issue Date URL
Title 非線形シュレディンガー方程式に対する3 次分散項の効果 ( 流体における波動現象の数理とその応用 ) Author(s) 及川 正行 Citation 数理解析研究所講究録 (1993) 830: 244-253 Issue Date 1993-04 URL http://hdlhandlenet/2433/83338 Right Type Departmental Bulletin Paper
More information(Kazuo Iida) (Youichi Murakami) 1,.,. ( ).,,,.,.,.. ( ) ( ),,.. (Taylor $)$ [1].,.., $\mathrm{a}1[2]$ Fermigier et $56\mathrm{m}
1209 2001 223-232 223 (Kazuo Iida) (Youichi Murakami) 1 ( ) ( ) ( ) (Taylor $)$ [1] $\mathrm{a}1[2]$ Fermigier et $56\mathrm{m}\mathrm{m}$ $02\mathrm{m}\mathrm{m}$ Whitehead and Luther[3] $\mathrm{a}1[2]$
More information42 1 ( ) 7 ( ) $\mathrm{s}17$ $-\supset$ 2 $(1610?\sim 1624)$ 8 (1622) (3 ), 4 (1627?) 5 (1628) ( ) 6 (1629) ( ) 8 (1631) (2 ) $\text{ }$ ( ) $\text{
26 [\copyright 0 $\perp$ $\perp$ 1064 1998 41-62 41 REJECT}$ $=\underline{\not\equiv!}\xi*$ $\iota_{arrow}^{-}\approx 1,$ $\ovalbox{\tt\small ffl $\mathrm{y}
More informationTitle 改良型 S 字型風車についての数値シミュレーション ( 複雑流体の数理とシミュレーション ) Author(s) 桑名, 杏奈 ; 佐藤, 祐子 ; 河村, 哲也 Citation 数理解析研究所講究録 (2007), 1539: Issue Date URL
Title 改良型 S 字型風車についての数値シミュレーション ( 複雑流体の数理とシミュレーション ) Author(s) 桑名, 杏奈 ; 佐藤, 祐子 ; 河村, 哲也 Citation 数理解析研究所講究録 (2007), 1539 43-50 Issue Date 2007-02 URL http//hdlhandlenet/2433/59070 Right Type Departmental
More information14 6. $P179$ 1984 r ( 2 $arrow$ $arrow$ F 7. $P181$ 2011 f ( 1 418[? [ 8. $P243$ ( $\cdot P260$ 2824 F ( 1 151? 10. $P292
1130 2000 13-28 13 USJC (Yasukuni Shimoura I. [ ]. ( 56 1. 78 $0753$ [ ( 1 352[ 2. 78 $0754$ [ ( 1 348 3. 88 $0880$ F ( 3 422 4. 93 $0942$ 1 ( ( 1 5. $P121$ 1281 F ( 1 278 [ 14 6. $P179$ 1984 r ( 2 $arrow$
More information40 $\mathrm{e}\mathrm{p}\mathrm{r}$ 45
ro 980 1997 44-55 44 $\mathrm{i}\mathrm{c}\mathrm{h}\mathrm{i}$ $-$ (Ko Ma $\iota_{\mathrm{s}\mathrm{u}\mathrm{n}}0$ ) $-$. $-$ $-$ $-$ $-$ $-$ $-$ 40 $\mathrm{e}\mathrm{p}\mathrm{r}$ 45 46 $-$. $\backslash
More informationカルマン渦列の発生の物理と数理 (オイラー方程式の数理 : カルマン渦列と非定常渦運動100年)
1776 2012 28-42 28 (Yukio Takemoto) (Syunsuke Ohashi) (Hiroshi Akamine) (Jiro Mizushima) Department of Mechanical Engineering, Doshisha University 1 (Theodore von Ka rma n, l881-1963) 1911 100 [1]. 3 (B\
More information110 $\ovalbox{\tt\small REJECT}^{\mathrm{i}}1W^{\mathrm{p}}\mathrm{n}$ 2 DDS 2 $(\mathrm{i}\mathrm{y}\mu \mathrm{i})$ $(\mathrm{m}\mathrm{i})$ 2
1539 2007 109-119 109 DDS (Drug Deltvery System) (Osamu Sano) $\mathrm{r}^{\mathrm{a}_{w^{1}}}$ $\mathrm{i}\mathrm{h}$ 1* ] $\dot{n}$ $\mathrm{a}g\mathrm{i}$ Td (Yisaku Nag$) JST CREST 1 ( ) DDS ($\mathrm{m}_{\mathrm{u}\mathrm{g}}\propto
More information$arrow$ $\yen$ T (Yasutala Nagano) $arrow$ $\yen$ ?,,?,., (1),, (, ).,, $\langle$2),, (3),.., (4),,,., CFD ( ),,., CFD,.,,,
892 1995 105-116 105 $arrow$ $\yen$ T (Yasutala Nagano) $arrow$ $\yen$ - 1 7?,,?,, (1),, (, ),, $\langle$2),, (3),, (4),,,, CFD ( ),,, CFD,,,,,,,,, (3), $\overline{uv}$ 106 (a) (b) $=$ 1 - (5), 2,,,,,
More information(Hiroshi Okamoto) (Jiro Mizushima) (Hiroshi Yamaguchi) 1,.,,,,.,,.,.,,,.. $-$,,. -i.,,..,, Fearn, Mullin&Cliffe (1990),,.,,.,, $E
949 1996 128-138 128 (Hiroshi Okamoto) (Jiro Mizushima) (Hiroshi Yamaguchi) 1 $-$ -i Fearn Mullin&Cliffe (1990) $E=3$ $Re_{C}=4045\pm 015\%$ ( $Re=U_{\max}h/2\nu$ $U_{\max}$ $h$ ) $-t$ Ghaddar Korczak&Mikic
More information106 (2 ( (1 - ( (1 (2 (1 ( (1(2 (3 ( - 10 (2 - (4 ( 30 (? (5 ( 48 (3 (6 (
1195 2001 105-115 105 Kinki Wasan Seminar Tatsuo Shimano, Yasukuni Shimoura, Saburo Tamura, Fumitada Hayama A 2 (1574 ( 8 7 17 8 (1622 ( 1 $(1648\text{ }$ - 77 ( 1572? (1 ( ( (1 ( (1680 1746 (6 $-$.. $\square
More information133 1.,,, [1] [2],,,,, $[3],[4]$,,,,,,,,, [5] [6],,,,,, [7], interface,,,, Navier-Stokes, $Petr\dot{o}$v-Galerkin [8], $(,)$ $()$,,
836 1993 132-146 132 Navier-Stokes Numerical Simulations for the Navier-Stokes Equations in Incompressible Viscous Fluid Flows (Nobuyoshi Tosaka) (Kazuhiko Kakuda) SUMMARY A coupling approach of the boundary
More informationTM
NALTR-1390 TR-1390 ISSN 0452-2982 UDC 533.6.013.1 533.6.013.4 533.6.69.048 NAL TECHNICAL REPORT OF NATIONAL AEROSPACE LABORATORY TR-1390 e N 1999 11 NATIONAL AEROSPACE LABORATORY ... 1 e N... 2 Orr-Sommerfeld...
More information1 1 Emmons (1) 2 (2) 102
1075 1999 101-116 101 (Yutaka Miyake) 1. ( ) 1 1 Emmons (1) 2 (2) 102 103 1 2 ( ) : $w/r\omega$ $\text{ }$ 104 (3) $ $ $=-$ 2- - $\mathrm{n}$ 2. $\xi_{1}(=\xi),$ $\xi 2(=\eta),$ $\xi 3(=()$ $x,$ $y,$ $z$
More information日本糖尿病学会誌第58巻第1号
α β β β β β β α α β α β α l l α l μ l β l α β β Wfs1 β β l l l l μ l l μ μ l μ l Δ l μ μ l μ l l ll l l l l l l l l μ l l l l μ μ l l l l μ l l l l l l l l l l μ l l l μ l μ l l l l l l l l l μ l l l l
More information$\mathrm{c}_{j}$ $u$ $u$ 1: (a) (b) (c) $y$ ($y=0$ ) (a) (c) $i$ (soft-sphere) ( $m$:(mj) $\sigma$:(\sigma j) $i$ $(r_{1j}.$ $j$ $r_{i}$ $r_{j}$ $=r:-
1413 2005 60-69 60 (Namiko Mitarai) Frontier Research System, RIKEN (Hiizu Nakanishi) Department of Physics, Faculty of Science, Kyushu University 1 : [1] $[2, 3]$ 1 $[3, 4]$.$\text{ }$ [5] 2 (collisional
More information日本糖尿病学会誌第58巻第2号
β γ Δ Δ β β β l l l l μ l l μ l l l l α l l l ω l Δ l l Δ Δ l l l l l l l l l l l l l l α α α α l l l l l l l l l l l μ l l μ l μ l l μ l l μ l l l μ l l l l l l l μ l β l l μ l l l l α l l μ l l
More information60 1: (a) Navier-Stokes (21) kl) Fourier 2 $\tilde{u}(k_{1})$ $\tilde{u}(k_{4})$ $\tilde{u}(-k_{1}-k_{4})$ 2 (b) (a) 2 $C_{ijk}$ 2 $\tilde{u}(k_{1})$
1051 1998 59-69 59 Reynolds (SUSUMU GOTO) (SHIGEO KIDA) Navier-Stokes $\langle$ Reynolds 2 1 (direct-interaction approximation DIA) Kraichnan [1] (\S 31 ) Navier-Stokes Navier-Stokes [2] 2 Navier-Stokes
More information\mathrm{m}_{\text{ }}$ ( ) 1. :? $\dagger_{\vee}\mathrm{a}$ (Escherichia $(E.)$ co $l\mathrm{i}$) (Bacillus $(B.)$ subtilis) $0\mu
\mathrm{m}_{\text{ }}$ 1453 2005 85-100 85 ( ) 1. :? $\dagger_{\vee}\mathrm{a}$ (Escherichia $(E.)$ co $l\mathrm{i}$) (Bacillus $(B.)$ subtilis) $0\mu 05\sim 1 $2\sim 4\mu \mathrm{m}$ \nearrow $\mathrm{a}$
More informationカルマン渦列の消滅と再生成 (乱流研究 次の10年 : 乱流の動的構造の理解へ向けて)
1771 2011 34-42 34 Annihilation and reincamation of Karan s vortex street (Hiroshi Al anine) (Jiro Mizushima) (Shunsuke Ohashi) (Kakeru Sugita) 1 1 1 2 2 $h$ 100 B\ enard[1] $a$ $a/h>0.366$ Kirm$4n[2]$
More information溝乱流における外層の乱れの巨視的構造に関するモデル Titleシミュレーション ( 乱れの発生, 維持機構および統計法則の数理 ) Author(s) 奥田, 貢 ; 辻本, 公一 ; 三宅, 裕 Citation 数理解析研究所講究録 (2002), 1285: Issue Date
溝乱流における外層の乱れの巨視的構造に関するモデル Titleシミュレーション ( 乱れの発生, 維持機構および統計法則の数理 ) Author(s) 奥田, 貢 ; 辻本, 公一 ; 三宅, 裕 Citation 数理解析研究所講究録 (2002), 1285: 92-99 Issue Date 2002-09 URL http://hdl.handle.net/2433/42433 Right
More informationMD $\text{ }$ (Satoshi Yukawa)* (Nobuyasu Ito) Department of Applied Physics, School of Engineering, The University of Tokyo Lennar
1413 2005 36-44 36 MD $\text{ }$ (Satoshi Yukawa)* (Nobuyasu Ito) Department of Applied Physics, School of Engineering, The University of Tokyo Lennard-Jones [2] % 1 ( ) *yukawa@ap.t.u-tokyo.ac.jp ( )
More information一般演題(ポスター)
6 5 13 : 00 14 : 00 A μ 13 : 00 14 : 00 A β β β 13 : 00 14 : 00 A 13 : 00 14 : 00 A 13 : 00 14 : 00 A β 13 : 00 14 : 00 A β 13 : 00 14 : 00 A 13 : 00 14 : 00 A β 13 : 00 14 : 00 A 13 : 00 14 : 00 A
More information20 $P_{S}=v_{0}\tau_{0}/r_{0}$ (3) $v_{0}$ $r_{0}$ $l(r)$ $l(r)=p_{s}r$ $[3 $ $1+P_{s}$ $P_{s}\ll 1$ $P_{s}\gg 1$ ( ) $P_{s}$ ( ) 2 (2) (2) $t=0$ $P(t
1601 2008 19-27 19 (Kentaro Kanatani) (Takeshi Ogasawara) (Sadayoshi Toh) Graduate School of Science, Kyoto University 1 ( ) $2 $ [1, ( ) 2 2 [3, 4] 1 $dt$ $dp$ $dp= \frac{dt}{\tau(r)}=(\frac{r_{0}}{r})^{\beta}\frac{dt}{\tau_{0}}$
More information(Masatake MORI) 1., $I= \int_{-1}^{1}\frac{dx}{\mathrm{r}_{2-x})(1-\mathcal{i}1}.$ (1.1) $\overline{(2-x)(1-\mathcal{i})^{1}/4(1
1040 1998 143-153 143 (Masatake MORI) 1 $I= \int_{-1}^{1}\frac{dx}{\mathrm{r}_{2-x})(1-\mathcal{i}1}$ (11) $\overline{(2-x)(1-\mathcal{i})^{1}/4(1+x)3/4}$ 1974 [31 8 10 11] $I= \int_{a}^{b}f(\mathcal{i})d_{x}$
More information90 2 3) $D_{L} \frac{\partial^{4}w}{\mathrm{a}^{4}}+2d_{lr}\frac{\partial^{4}w}{\ ^{2}\Phi^{2}}+D_{R} \frac{\partial^{4}w}{\phi^{4}}+\phi\frac{\partia
REJECT} \mathrm{b}$ 1209 2001 89-98 89 (Teruaki ONO) 1 $LR$ $LR$ $\mathrm{f}\ovalbox{\tt\small $L$ $L$ $L$ R $LR$ (Sp) (Map) (Acr) $(105\cross 105\cross 2\mathrm{m}\mathrm{m})$ (A1) $1$) ) $2$ 90 2 3)
More informationTitle Compactification theorems in dimens Topology and Related Problems) Author(s) 木村, 孝 Citation 数理解析研究所講究録 (1996), 953: Issue Date URL
Title Compactification theorems in dimens Topology and Related Problems Authors 木村 孝 Citation 数理解析研究所講究録 1996 953 73-92 Issue Date 1996-06 URL http//hdlhandlenet/2433/60394 Right Type Departmental Bulletin
More information$\langle$ 1 177 $\rangle$ $\langle 4\rangle(5)\langle 6$ ) 1855 ( 2 ) (2) 10 (1877 )10 100 (The Tokyo llathematical Society) 11 ( ) ( ) 117 ( ) ( ), (
1195 2001 176-190 176 $\mathrm{w}_{b\gamma_{\mapsto\infty}}\cdot\cdot\leftrightarrow \mathfrak{b}\infty-\mathrm{f}\mathrm{f}\mathrm{l}$ffi Facul y of Economics, Momoyama Gakuin Univ. (Hiromi Ando) (1)
More informationTitle DEA ゲームの凸性 ( 数理最適化から見た 凸性の深み, 非凸性の魅惑 ) Author(s) 中林, 健 ; 刀根, 薫 Citation 数理解析研究所講究録 (2004), 1349: Issue Date URL
Title DEA ゲームの凸性 ( 数理最適化から見た 凸性の深み 非凸性の魅惑 ) Author(s) 中林 健 ; 刀根 薫 Citation 数理解析研究所講究録 (2004) 1349: 204-220 Issue Date 2004-01 URL http://hdl.handle.net/2433/24871 Right Type Departmental Bulletin Paper
More information第86回日本感染症学会総会学術集会後抄録(II)
χ μ μ μ μ β β μ μ μ μ β μ μ μ β β β α β β β λ Ι β μ μ β Δ Δ Δ Δ Δ μ μ α φ φ φ α γ φ φ γ φ φ γ γδ φ γδ γ φ φ φ φ φ φ φ φ φ φ φ φ φ α γ γ γ α α α α α γ γ γ γ γ γ γ α γ α γ γ μ μ κ κ α α α β α
More information315 * An Experimental Study on the Characteristic of Mean Flow in Supersonic Boundary Layer Transition Shoji SAKAUE, Department of Aerospace Engineeri
35 * An Experimental Study on the Characteristic of ean Flow in Supersonic Boundary Layer Transition Shoji SAKAUE, Department of Aerospace Engineering, Osaka Prefecture University ichio NISHIOKA, Department
More informationTitle ゾウリムシの生物対流実験 ( 複雑流体の数理とその応用 ) Author(s) 狐崎, 創 ; 小森, 理絵 ; 春本, 晃江 Citation 数理解析研究所講究録 (2006), 1472: Issue Date URL
Title ゾウリムシの生物対流実験 ( 複雑流体の数理とその応用 ) Author(s) 狐崎, 創 ; 小森, 理絵 ; 春本, 晃江 Citation 数理解析研究所講究録 (2006), 1472: 129-138 Issue Date 2006-02 URL http://hdl.handle.net/2433/48126 Right Type Departmental Bulletin
More informationArchimedean Spiral 1, ( ) Archimedean Spiral Archimedean Spiral ( $\mathrm{b}.\mathrm{c}$ ) 1 P $P$ 1) Spiral S
Title 初期和算にみる Archimedean Spiral について ( 数学究 ) Author(s) 小林, 龍彦 Citation 数理解析研究所講究録 (2000), 1130: 220-228 Issue Date 2000-02 URL http://hdl.handle.net/2433/63667 Right Type Departmental Bulletin Paper Textversion
More informationFig. 1 Experimental apparatus.
Effects of Concentration of Surfactant Solutions on Drag-Reducing Turbulent Boundary Layer In this study, the influence of a drag-reducing surfactant on the turbulent boundary layer was extensively investigated
More information(Mamoru Tanahashi) Department of Mechanical and Aerospaoe Engineering Tokyo Institute of Technology ,,., ,, $\sim$,,
1601 2008 69-79 69 (Mamoru Tanahashi) Department of Mechanical and Aerospaoe Engineering Tokyo Institute of Technology 1 100 1950 1960 $\sim$ 1990 1) 2) 3) (DNS) 1 290 DNS DNS 8 8 $(\eta)$ 8 (ud 12 Fig
More information診療ガイドライン外来編2014(A4)/FUJGG2014‐01(大扉)
!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!! !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
More information73,, $Jensen[1968]$, CAPM, Ippolito[19891,,, $Carhart[1997]$, ,, 12 10, 4,,,, 10%, 4,,,, ( ) $Carhart[1997]$ 4,,,,, Kosowski,$Timmennan\iota_
1580 2008 72-85 72 (Akira Kato), (Koichi Miyazaki) University of Electro-Communications, Department Systems Engineerings 1,,,,,,, 3, ( ),, 3, 2 ( ),,,,,,,,,,,,,,,,,,,,,, Jensen[1968] $Jensen[1968]$ 1945
More informationWolfram Alpha と数学教育 (数式処理と教育)
1735 2011 107-114 107 Wolfram Alpha (Shinya Oohashi) Chiba prefectural Funabashi-Asahi Highschool 2009 Mathematica Wolfram Research Wolfram Alpha Web Wolfram Alpha 1 PC Web Web 2009 Wolfram Alpha 2 Wolfram
More informationカルマン渦列の消滅と再生成のメカニズム
1822 2013 97-108 97 (Jiro Mizushima) (Hiroshi Akamine) Department of Mechanical Engineering, Doshisha University 1. [1,2]. Taneda[3] Taneda 100 ( d) $50d\sim 100d$ $100d$ Taneda Durgin and Karlsson[4]
More informationuntitled
Y = Y () x i c C = i + c = ( x ) x π (x) π ( x ) = Y ( ){1 + ( x )}( 1 x ) Y ( )(1 + C ) ( 1 x) x π ( x) = 0 = ( x ) R R R R Y = (Y ) CS () CS ( ) = Y ( ) 0 ( Y ) dy Y ( ) A() * S( π ), S( CS) S( π ) =
More information112 Landau Table 1 Poiseuille Rayleigh-Benard Rayleigh-Benard Figure 1; 3 19 Poiseuille $R_{c}^{-1}-R^{-1}$ $ z ^{2}$ 3 $\epsilon^{2}=r_{\mathrm{c}}^{
1454 2005 111-124 111 Rayleigh-Benard (Kaoru Fujimura) Department of Appiied Mathematics and Physics Tottori University 1 Euclid Rayleigh-B\ enard Marangoni 6 4 6 4 ( ) 3 Boussinesq 1 Rayleigh-Benard Boussinesq
More information: ( ) (Takeo Suzuki) Kakegawa City Education Center Sizuoka Prif ] [ 18 (1943 ) $A $ ( : ),, 1 18, , 3 $A$,, $C$
Title 九州大学所蔵 : 中国暦算書について ( 数学史の研究 ) Author(s) 鈴木, 武雄 Citation 数理解析研究所講究録 (2009), 1625: 244-253 Issue Date 2009-01 URL http://hdlhandlenet/2433/140284 Right Type Departmental Bulletin Paper Textversion
More information( $?^{-\mathrm{b}}$ 17 ( C 152) km ( ) 14 ( ) 5 ( ) $(?^{-}219)$ $\mathrm{m}$ 247 ( ) 6 1 5km
1257 2002 150-162 150 Abstract When was the Suanshushu edited? * JOCHI Shigeru The oldest mathematical book in China whose name is the Suanshushu was unearthed in the Zhangjiashan ruins, Jiangsha City,
More information44 $d^{k}$ $\alpha^{k}$ $k,$ $k+1$ k $k+1$ dk $d^{k}=- \frac{1}{h^{k}}\nabla f(x)k$ (2) $H^{k}$ Hesse k $\nabla^{2}f(x^{k})$ $ff^{k+1}=h^{k}+\triangle
Method) 974 1996 43-54 43 Optimization Algorithm by Use of Fuzzy Average and its Application to Flow Control Hiroshi Suito and Hideo Kawarada 1 (Steepest Descent Method) ( $\text{ }$ $\mathrm{m}\mathrm{e}\mathrm{t}\mathrm{h}_{0}\mathrm{d}$
More information$\sim 22$ *) 1 $(2R)_{\text{}}$ $(2r)_{\text{}}$ 1 1 $(a)$ $(S)_{\text{}}$ $(L)$ 1 ( ) ( 2:1712 ) 3 ( ) 1) 2 18 ( 13 :
Title 角術への三角法の応用について ( 数学史の研究 ) Author(s) 小林, 龍彦 Citation 数理解析研究所講究録 (2001), 1195: 165-175 Issue Date 2001-04 URL http://hdl.handle.net/2433/64832 Right Type Departmental Bulletin Paper Textversion publisher
More information日本糖尿病学会誌第58巻第3号
l l μ l l l l l μ l l l l μ l l l l μ l l l l l l l l l l l l l μ l l l l μ Δ l l l μ Δ μ l l l l μ l l μ l l l l l l l l μ l l l l l μ l l l l l l l l μ l μ l l l l l l l l l l l l μ l l l l β l l l μ
More information(Nobumasa SUGIMOTO) (Masatomi YOSHIDA) Graduate School of Engineering Science, Osaka University 1., [1].,., 30 (Rott),.,,,. [2].
1483 2006 112-121 112 (Nobumasa SUGIMOTO) (Masatomi YOSHIDA) Graduate School of Engineering Science Osaka University 1 [1] 30 (Rott) [2] $-1/2$ [3] [4] -\mbox{\boldmath $\pi$}/4 - \mbox{\boldmath $\pi$}/2
More informationTitle 二重指数関数型変数変換を用いたSinc 関数近似 ( 科学技術における数値計算の理論と応用 II) Author(s) 杉原, 正顯 Citation 数理解析研究所講究録 (1997), 990: Issue Date URL
Title 二重指数関数型変数変換を用いたSinc 関数近似 ( 科学技術における数値計算の理論と応用 II) Author(s) 杉原 正顯 Citation 数理解析研究所講究録 (1997) 990 125-134 Issue Date 1997-04 URL http//hdlhandlenet/2433/61094 Right Type Departmental Bulletin Paper
More informationExplicit form of the evolution oper TitleCummings model and quantum diagonal (Dynamical Systems and Differential Author(s) 鈴木, 達夫 Citation 数理解析研究所講究録
Explicit form of the evolution oper TitleCummings model and quantum diagonal (Dynamical Systems and Differential Author(s) 鈴木 達夫 Citation 数理解析研究所講究録 (2004) 1408: 97-109 Issue Date 2004-12 URL http://hdlhandlenet/2433/26142
More informationTitle 渦度場の特異性 ( 流体力学におけるトポロジーの問題 ) Author(s) 福湯, 章夫 Citation 数理解析研究所講究録 (1992), 817: Issue Date URL R
Title 渦度場の特異性 ( 流体力学におけるトポロジーの問題 ) Author(s) 福湯, 章夫 Citation 数理解析研究所講究録 (1992), 817: 114-125 Issue Date 1992-12 URL http://hdl.handle.net/2433/83117 Right Type Departmental Bulletin Paper Textversion publisher
More information330
330 331 332 333 334 t t P 335 t R t t i R +(P P ) P =i t P = R + P 1+i t 336 uc R=uc P 337 338 339 340 341 342 343 π π β τ τ (1+π ) (1 βτ )(1 τ ) (1+π ) (1 βτ ) (1 τ ) (1+π ) (1 τ ) (1 τ ) 344 (1 βτ )(1
More information,,, 2 ( ), $[2, 4]$, $[21, 25]$, $V$,, 31, 2, $V$, $V$ $V$, 2, (b) $-$,,, (1) : (2) : (3) : $r$ $R$ $r/r$, (4) : 3
1084 1999 124-134 124 3 1 (SUGIHARA Kokichi),,,,, 1, [5, 11, 12, 13], (2, 3 ), -,,,, 2 [5], 3,, 3, 2 2, -, 3,, 1,, 3 2,,, 3 $R$ ( ), $R$ $R$ $V$, $V$ $R$,,,, 3 2 125 1 3,,, 2 ( ), $[2, 4]$, $[21, 25]$,
More information離散ラプラス作用素の反復力学系による蝶の翅紋様の実現とこれに基づく進化モデルの構成 (第7回生物数学の理論とその応用)
1751 2011 131-139 131 ( ) (B ) ( ) ( ) (1) (2) (3) (1) 4 (1) (2) (3) (2) $\ovalbox{\tt\small REJECT}$ (1) (2) (3) (3) D $N$ A 132 2 ([1]) 1 $0$ $F$ $f\in F$ $\Delta_{t\prime},f(p)=\sum_{\epsilon(\prime},(f(q)-f(p))$
More information数理解析研究所講究録 第1940巻
1940 2015 101-109 101 Formation mechanism and dynamics of localized bioconvection by photosensitive microorganisms $A$, $A$ Erika Shoji, Nobuhiko $Suematsu^{A}$, Shunsuke Izumi, Hiraku Nishimori, Akinori
More informationEffect of Radiation on a Spray Jet Flame Ryoichi KUROSE and Satoru KOMORI Engineering Research Laboratory, Central Research Institute of Electric Powe
Effect of Radiation on a Spray Jet Flame Ryoichi KUROSE and Satoru KOMORI Engineering Research Laboratory, Central Research Institute of Electric Power Industry (CRIEPI), 2-6 - 1 Nagasaka, Yokosuka-shi,
More information~ ~.86 ~.02 ~.08 ~.01 ~.01 ~.1 6 ~.1 3 ~.01 ~.ω ~.09 ~.1 7 ~.05 ~.03 ~.01 ~.23 ~.1 6 ~.01 ~.1 2 ~.03 ~.04 ~.01 ~.1 0 ~.1 5 ~.ω ~.02 ~.29 ~.01 ~.01 ~.11 ~.03 ~.02 ~.ω 本 ~.02 ~.1 7 ~.1 4 ~.02 ~.21 ~.I
More information9 1: 12 2006 $O$,,, ( ), BT $2W6$ 22,, BT [7] BT, 12, $\xi_{1}=$ $(x_{11}, x_{12}, \ldots,x_{112}),$ $\xi_{2}=(x_{21}, x_{22}, \ldots, x_{212})$ $i$ $
$\iota$ 1584 2008 8-20 8 1 (Kiyoto Kawai), (Kazuyuki Sekitani) Systems engineering, Shizuoka University 3 10, $2N6$ $2m7$,, 53 [1, 2, 3, 4] [9, 10, 11, 12], [8] [6],, ( ) ( ), $\ovalbox{\tt\small REJECT}\backslash
More information基礎数学I
I & II ii ii........... 22................. 25 12............... 28.................. 28.................... 31............. 32.................. 34 3 1 9.................... 1....................... 1............
More informationweb04.dvi
4 MATLAB 1 visualization MATLAB 2 Octave gnuplot Octave copyright c 2004 Tatsuya Kitamura / All rights reserved. 35 4 4.1 1 1 y =2x x 5 5 x y plot 4.1 Figure No. 1 figure window >> x=-5:5;ψ >> y=2*x;ψ
More information105 $\cdot$, $c_{0},$ $c_{1},$ $c_{2}$, $a_{0},$ $a_{1}$, $\cdot$ $a_{2}$,,,,,, $f(z)=a_{0}+a_{1}z+a_{2}z^{2}+\cdots$ (16) $z=\emptyset(w)=b_{1}w+b_{2
1155 2000 104-119 104 (Masatake Mori) 1 $=\mathrm{l}$ 1970 [2, 4, 7], $=-$, $=-$,,,, $\mathrm{a}^{\mathrm{a}}$,,, $a_{0}+a_{1}z+a_{2}z^{2}+\cdots$ (11), $z=\alpha$ $c_{0}+c_{1}(z-\alpha)+c2(z-\alpha)^{2}+\cdots$
More information121 $($ 3 exact scienoe \S ( evolution model (\S \infty \infty \infty $\infty$ \S : (\alpha Platon Euclid ( 2 (\beta 3 ( \S $(\beta$ ( 2 ( Era
1019 1997 120-132 120 \copyright Copyright by Hisaaki YOSHIZAWA 1997 50 1 ( ( 1997 5 2 ( $=$ ( $=$ ( Kurt von Fritz [l] ( 121 $($ 3 exact scienoe \S ( evolution model (\S \infty \infty \infty $\infty$
More informationHierarchical model and triviality of $\phi_{4}^{4}$ abstract (Takashi Hara) (Tetsuya Hattori) $\mathrm{w}\mathrm{a}\mathrm{t}\mat
1134 2000 70-80 70 Hierarchical model and triviality of $\phi_{4}^{4}$ abstract (Takashi Hara) (Tetsuya Hattori) $\mathrm{w}\mathrm{a}\mathrm{t}\mathrm{a}\mathrm{n}\mathrm{a}\mathrm{b}\mathrm{e}$ (Hiroshi
More information$\mathbb{h}_{1}^{3}(-c^{2})$ 12 $([\mathrm{a}\mathrm{a}1 [\mathrm{a}\mathrm{a}3])$ CMC Kenmotsu-Bryant CMC $\mathrm{l}^{3}$ Minkowski $H(\neq 0)$ Kenm
995 1997 11-27 11 3 3 Euclid (Reiko Aiyama) (Kazuo Akutagawa) (CMC) $H$ ( ) $H=0$ ( ) Weierstrass $g$ 1 $H\neq 0$ Kenmotsu $([\mathrm{k}])$ $\mathrm{s}^{2}$ 2 $g$ CMC $P$ $([\mathrm{b}])$ $g$ Gauss Bryant
More information(Keiko Harai) (Graduate School of Humanities and Sciences Ochanomizu University) $\overline{\mathrm{b} \rfloor}$ (Michie Maeda) (De
Title 可測ノルムに関する条件 ( 情報科学と函数解析の接点 : れまでとこれから ) こ Author(s) 原井 敬子 ; 前田 ミチヱ Citation 数理解析研究所講究録 (2004) 1396: 31-41 Issue Date 2004-10 URL http://hdlhandlenet/2433/25964 Right Type Departmental Bulletin Paper
More information第89回日本感染症学会学術講演会後抄録(I)
! ! ! β !!!!!!!!!!! !!! !!! μ! μ! !!! β! β !! β! β β μ! μ! μ! μ! β β β β β β μ! μ! μ!! β ! β ! ! β β ! !! ! !!! ! ! ! β! !!!!! !! !!!!!!!!! μ! β !!!! β β! !!!!!!!!! !! β β β β β β β β !!
More informationTitle 絶対温度 <0となり得る点渦系の平衡分布の特性 ( オイラー方程式の数理 : 渦運動 150 年 ) Author(s) 八柳, 祐一 Citation 数理解析研究所講究録 (2009), 1642: Issue Date URL
Title 絶対温度
More informationWolfram Alpha と CDF の教育活用 (数学ソフトウェアと教育 : 数学ソフトウェアの効果的利用に関する研究)
1780 2012 119-129 119 Wolfram Alpha CDF (Shinya OHASHI) Chiba prefectural Funabashi-Keimei Highschool 1 RIMS Wolfram Alpha Wolfram Alpha Wolfram Alpha Wolfram Alpha CDF 2 Wolfram Alpha 21 Wolfram Alpha
More informationNatural Convection Heat Transfer in a Horizontal Porous Enclosure with High Porosity Yasuaki SHIINA*4, Kota ISHIKAWA and Makoto HISHIDA Nuclear Applie
Natural Convection Heat Transfer in a Horizontal Porous Enclosure with High Porosity Yasuaki SHIINA*4, Kota ISHIKAWA and Makoto HISHIDA Nuclear Applied Heat Technology Division, Japan Atomic Energy Agency,
More information$/\mathrm{t}\mathrm{a}\mathrm{k}\mathrm{a}\mathrm{y}\mathrm{a}$ MIYANO E mail: hirosaki-u.ac.jp 1 ( ) ( ) 1980
Title 非線形時系列解析によるカオス性検定 ( 非線形解析学と凸解析学の研究 ) Author(s) 宮野, 尚哉 Citation 数理解析研究所講究録 (2000), 1136: 28-36 Issue Date 2000-04 URL http://hdl.handle.net/2433/63786 Right Type Departmental Bulletin Paper Textversion
More informationteionkogaku43_527
特集 : 振動流によるエネルギー変換 熱輸送現象と応用技術 * Oscillatory Flow in a Thermoacoustic Sound-wave Generator - Flow around the Resonance Tube Outlet - Masayasu HATAZAWA * Synopsis: This research describes the oscillatory
More information工学的な設計のための流れと熱の数値シミュレーション
247 Introduction of Computational Simulation Methods of Flow and Heat Transfer for Engineering Design Minoru SHIRAZAKI Masako IWATA Ryutaro HIMENO PC CAD CAD 248 Voxel CAD Navier-Stokes v 1 + ( v ) v =
More information宋元明代数学書と「阿蘭陀符帳」 : 蘇州号碼の日本伝来 (数学史の研究)
$\backslash 4$ $\grave$ REJECT}$g$\mathscr{X}\mathscr{L}$ 1739 2011 128-137 128 : Chinese Mathematical Arts in the Song, Yuan and Ming Dynasties and thedutch Numerals -The Suzhou Numerals Transmitted into
More information多孔質弾性体と流体の連成解析 (非線形現象の数理解析と実験解析)
1748 2011 48-57 48 (Hiroshi Iwasaki) Faculty of Mathematics and Physics Kanazawa University quasi-static Biot 1 : ( ) (coup iniury) (contrecoup injury) 49 [9]. 2 2.1 Navier-Stokes $\rho(\frac{\partial
More information24.15章.微分方程式
m d y dt = F m d y = mg dt V y = dy dt d y dt = d dy dt dt = dv y dt dv y dt = g dv y dt = g dt dt dv y = g dt V y ( t) = gt + C V y ( ) = V y ( ) = C = V y t ( ) = gt V y ( t) = dy dt = gt dy = g t dt
More information点集合置換法による正二十面体対称準周期タイリングの作成 (準周期秩序の数理)
1725 2011 1-14 1 (Nobuhisa Fujita) Institute of Multidisciplinary Research for Advanced Materials, Tohoku University 1. (Dirac peak) (Z-module) $d$ (rank) $r$ r $\backslash$ (Bravais lattice) $d$ $d$ $r$
More information(PML) Perfectly Matched Layer for Numerical Method in Unbounded Region ( ( M2) ) 1,.., $\mathrm{d}\mathrm{t}\mathrm{n}$,.,, Diri
1441 25 187-197 187 (PML) Perfectly Matched Layer for Numerical Method in Unbounded Region ( ( M2) ) 1 $\mathrm{d}\mathrm{t}\mathrm{n}$ Dirichlet Neumann Neumann Neumann (-1) ([6] [12] ) $\llcorner$ $\langle$
More information圧縮性LESを用いたエアリード楽器の発音機構の数値解析 (数値解析と数値計算アルゴリズムの最近の展開)
1719 2010 26-36 26 LES Numerical study on sounding mechanism of air-reed instruments (Kin ya Takahashi) * (Masataka Miyamoto) * (Yasunori Ito) * (Toshiya Takami), (Taizo Kobayashi), (Akira Nishida), (Mutsumi
More information