Solving PDEs in C++: Numerical Methods in a Unified Object-Oriented Approach
By Yair Shapira

Index

"++", 10
"+=", 10
in complex, 69
in dynamic vector, 443
in matrix, 441
in point, 64
in sparse matrix, 462
"??", 10
"?=", 10
in dynamic vector, 442
in sparse matrix, 462
in vector, 439
"? >", 56
"//", 8
"/ =", 10
in complex, 82
" / *", 8
< , 14
" <=", 14
= , 8, 14
"==", 14
> , 14
" >=", 14
"&&", 14
" * /", 8
" *=", 10
in complex, 82
in sparse matrix, 462
* , 22, 121
"", 15
~ , 55
! , 14
"!=", 14
"( )", 11, 13
. , 49
; , 6
"[ ]", 23
% , 9, 38, 146
"%c", 20, 37
"%d", 13
"%f", 13
& , 58, 121
": :", 50
: , 52, 80
"? :", 14

A

accuracy, 214
adaptive
discretization, 194
mesh (see refinement), 194
refinement (see refinement), 299
address, 22
of nodes, 283
to pass an, 25, 26, 54, 57
to temporary object, 55
virtual, 121
in Harwell Boeing, 385
of nodes, 125, 129
of nonzeroes, 385
adequacy, 214, 272
in Helmholtz, 427, 429
in Riemann, 230
in Stokes, 419
ADI, 234
algorithm, 3, 136, 143
inherently sequential, 370
parallelizable, 370
allocate (see memory), 5, 51
alternating
direction, 234
Schwarz relaxation, 373
AMG (see multigrid), 354
AMGe, 365
AMGM, 365
anisotropic, 249, 271
in Stokes, 419
architecture, 370, 380
parallel, 373, 385
sequential, 385
argument
by address, 25, 54
by name, 24, 57, 470
by reference,...
Copyright The Society for Industrial and Applied Mathematics 2006 under license agreement with Books24x7
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