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ISBN: 0-8493-1606-5" c0 j& v1 U4 d1 m& |" V+ \0 ~' U
Title: Viscous Fluid Flow
5 F0 G4 |3 }3 {! b8 o0 KAuthor: TC Papanastasiou, GC Georgiou
1 v/ h W2 p& S% u7 @: U0 pPublisher: CRC# H( K7 F% }6 M# I
Number Of Pages: 413
6 E& |$ ]6 ~" y; |* C5 C m* `) s* q2个压缩卷,解压后3.98M无封面
, z1 I/ I3 d5 y+ ^/ D* m0 G2 P简介+ O- q6 `4 ] j
This book contains information obtained from authentic and highly regarded sources. Reprinted material is quoted with permission, and sources are indicated. A wide variety of references are listed. Reasonable efforts have been made to publish reliable data and information, but the author and the publisher cannot assume responsibility for the validity of all materials or for the consequences of their use.
& O8 Z+ y/ S: D- L" d! ?- ~目录6 ~6 X* F$ f* V* z4 c! |' k
1 VECTOR ANDTENSOR CALCULUS* \& k! Y2 A" l# o
1.1 Systems of Coordinates ~1 C, s" s0 }$ G" C" {/ J1 N& p
1.2 Vectors! k! K+ z0 p$ F1 ~; e0 h9 Z
1.2.1 Vectors in Fluid Mechanics
9 s+ m! v- @5 t" F- b; i1.2.2 Unit Tangent and Normal Vectors
8 Q" c5 Y+ H( H. ?- I7 n( P1.3 Tensors9 Y9 f/ P, _# }1 c- L& W4 q
1.3.1 Principal Directions and Invariants
1 m7 M7 [! c/ A; X1.3.2 Index Notation and Summation Convention1 C; M0 J$ ?- Z5 @9 |
1.3.3 Tensors in Fluid Mechanics
: ]4 M9 w# g+ i1.4 Di?erential Operators& k6 J/ E6 q8 w. m* o( h( I! x
1.4.1 The Substantial Derivative+ ]1 P; c, x6 D; o2 c
1.5 Integral Theorems2 D$ F& p5 t! d# a9 D" n' J
1.6 Problems4 b" E4 V" ~# ], u
1.7 References+ j- Z' b: W& ]' ~( t) Z. A5 Y
2 INTRODUCTION TO THE CONTINUUM FLUID. v. H" D P8 U
2.1 Properties of the Continuum Fluid! ?9 S. g6 a! k3 C
2.2 Macroscopic and Microscopic Balances
/ R3 t+ H# X( Y0 j0 T2.3 Local Fluid Kinematics
! D6 c9 p4 I0 S6 \$ p2.4 Elementary Fluid Motions
% K/ f% Q4 s& J' Z, c. Q; G7 I, k2.5 Problems
% r ^3 t2 z K4 P6 M2.6 References x, N8 o- }5 G6 m F# k
3 CONSERVATION LAWS/ Q0 a, P; R# e" U4 u( H, b, o6 Y
3.1 Control Volume and Surroundings
+ f1 o9 ?0 V! ?1 r5 T- M( d3.2 The General Equations of Conservation
" T) |: C/ O- f* R9 L3.3 The Di?erential Forms of the Conservation Equations
, ?# l8 \7 `$ C6 V: Y& ^3.4 Problems
+ M* I; O' u1 i' I7 D3.5 References# y9 ]% f, |, n
4 STATIC EQUILIBRIUM OF FLUIDS AND INTERFACES
; H5 X% T0 G/ Y7 ]4.1 Mechanics of Static Equilibrium
0 O g2 K2 K8 y% ?" \+ R3 n4.2 Mechanics of Fluid Interfaces" K$ D3 ?: _& w% @/ z" U
4.2.1 Interfaces in Static Equilibrium8 x. k: [6 w0 Y4 _6 o, T
4.3 Problems
) R G+ @5 r' i6 U& y9 {# p4.4 References
. V, q5 `8 F4 S, K' h1 k8 M5 THE NAVIER-STOKES EQUATIONS
' `6 O0 ^2 X* ^, m( l/ [+ _$ j" ?5.1 The Newtonian Liquid6 H7 I7 {, U! }5 m
5.2 Alternative Forms of the Navier-Stokes Equations! b$ y+ w1 w( r
5.3 Boundary Conditions
( L- r, h3 d+ B5.4 Problems. `' r" i4 V8 Y
5.5 References5 b' k4 C0 N5 C6 ]7 o/ |) ~
6 UNIDIRECTIONAL FLOWS6 }* U) m- ]% x) ?, H
6.1 Steady, One-Dimensional Rectilinear Flows
% D/ j6 I, K' i6.2 Steady, Axisymmetric Rectilinear Flows' ~. N* h1 x* ^( c% m7 w
6.3 Steady, Axisymmetric Torsional Flows, j0 @' U0 |6 Y+ m; O$ d
6.4 Steady, Axisymmetric Radial Flows
* _! \* X/ k2 C! A' d d6.5 Steady, Spherically Symmetric Radial Flows! N: \" {' z' d# L
6.6 Transient One-Dimensional Unidirectional Flows+ O) P/ U+ n+ A# y3 T* f
6.7 Steady Two-Dimensional Rectilinear Flows2 b8 h: N! @3 J2 {9 b
6.8 Problems
. N5 W0 Y7 B5 J6.9 References
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