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Maeder R.E. — Computer science with mathematica
Maeder R.E. — Computer science with mathematica



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Название: Computer science with mathematica

Автор: Maeder R.E.

Аннотация:

Computer algebra systems have revolutionized the use of computers within mathematics research, and are currently extending that revolution to the undergraduate mathematics curriculum. But the power of such systems goes beyond simple algebraic or numerical manipulation. In this practical resource Roman Maeder shows how computer-aided mathematics has reached a level where it can support effectively many of the computations in science and engineering. Besides treating traditional computer science topics, he demonstrates how scientists and engineers can use these computer-based tools to do scientific computations. A valuable text for computer science courses for scientists and engineers, this book will also prove useful to Mathematica users at all levels. Covering the latest release of Mathematica, the book includes useful tips and techniques to help even seasoned users.


Язык: en

Рубрика: Computer science/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2000

Количество страниц: 389

Добавлена в каталог: 10.12.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Exercises, Collatz problem      77 96
Exercises, complexity      167
Exercises, continued fractions      77
Exercises, data structures      268 341
Exercises, data types      110 140
Exercises, databases      321 322
Exercises, dictionaries      341
Exercises, differentiation      249
Exercises, evaluations      52 207 248 268
Exercises, Fibonacci numbers      77
Exercises, frequency      208
Exercises, Gaussian elimination      209
Exercises, GCD      76
Exercises, iteration      76
Exercises, L-Systems      249
Exercises, lists      139 207 208 223 224
Exercises, long integer arithmetic      167
Exercises, Mobius transforms      96
Exercises, numbers      110
Exercises, op amps      209
Exercises, operators      52
Exercises, pattern matching      248
Exercises, prime numbers      138
Exercises, random numbers      268
Exercises, recursion      76 299
Exercises, repeated squaring      167
Exercises, shift registers      268
Exercises, sorting      139 140
Exercises, syntax      52
Exercises, Turing machine      299
expand      34
expansion      241
Expansion, partial fractions      359
Expert Systems      20
Exponential (complexity)      144
Exponentials      144
exponentiation      27
Exponentiation of matrices      151
Exponentiation, fast      145 151
Exponentiation, left to right      154
Expressions      44 108 227 368
Expressions, Boolean (logical)      28
Expressions, normal      44 101
Expressions, Ordering      238
Factorial      30 65 67 276
Factorial.m      65
FALSE      28
Feedback      266
FFT      151
Fib.m      147
fibonacci      154
Fibonacci numbers      77 147—156 167 3
Fibonacci numbers, (Fig.)      143
Fields      308
Fields in physics      181
Fields of relations      308
filenames      xvii
FilterOptions      91
FindRoot      13 145
fit      148
FixedPoint      287
FixedPointList      288
Flat      291 370
Flatten      47
Floating point      45
FLOOR      146
Flowsnake      250
fold      42 132
Folding      332
FORMAT      104 372
Formatting      372
FORTRAN      22
Fractals      249
Fractals, (Fig.)      213 302
Fractions, continued      77 265
Fractions, partial      359
Frequency response      191
frontend      xvi 94 368
FullForm      46 372
Function      41 255
Functions      xviii 81 325
Functions as arguments      262
Functions as values      260
Functions, Ackermann      277
Functions, application to arguments      256
functions, built-in      85 358
Functions, computable      273
Functions, constant      258
Functions, definition of      233
Functions, even and odd      237
Functions, formal parameters      257
Functions, graphs of      355
Functions, growth of      277
Functions, harmonic      183
Functions, interpolating      360
Functions, piecewise definition      31
Functions, powers of trigonometric      242
Functions, pure      41 255—259 345
functions, recursive      xiii 61 124 133 147
Functions, recursive, partial recursive      276 282 293
Functions, recursive, primitive recursive      274
Functions, Simplification      239
Garbage      194
Gaufi, Carl Friedrich      185
GaussianElimination      187
GCD      36 40 57 76
GCD1.m      57
GCDR.m      58
GCDS.m      59
GetKey      118
global      85
Golden ratio      37 264
Gradient      182
Graphics      355—357
grid      202
GridGraphics      202
Grouping, of expressions      47
Halting problem      280
Halving      115
Hash      338
Hashing      338
head      44 101 108 228
Head of atoms      45
Heap      195
heap.c      201
Heap.m      195
Heapsort      199
Helicoid (Fig.)      362
Help browser      50
Hints, practical      31
history      345
hold      371
HoldFirst      121
HoldForm      46
Holes      227
Horner, William G.      43 80
Hyperbola      361
i      1 81 190
Icosahedron (Fig.)      325 344
Icosidodecahedron, great      379
Identifier      45
if      35 275
Imaginary part      81
Impedance      190
implementation      86 99 108
IN      373
IncludesKey      337
Increment      66
INDEX      320 379—389
IndexedCollection      336
Induction      100 217 299
Inductivity      190
Inequality      28
information      49
inheritance      325
init.m      xviii
InitialConfiguration      287
InitialGrid      202
INNER      176 207
InOrder      139
Input      368 376
Input, operators      46
InputForm      104 372
Insert      220
Insertion in heap      196
Insertion into tree      130
Insertion.m      124
InsertTree      130
InstanceVariables      328 331
InString      373
instruction set      16
instructions      282
INTEGER      45
Integers      see “Numbers integer”
Integrate      359
Integration      359
Integration, numerical      354
INTERFACE      86
Interpreter      44
Interpreter, command      17
Intersection      310
interval      334
Invariants      64
Inverse      103
Inverse, modular      103
IO unit      15
ISA      331
Iteration      3 72 149 335
Iteration, bounded      275
Iteration, Collatz problem      60
Iteration, Fibonacci numbers      147 148
Iteration, solutions of      149
iterators      37
j, as imaginary unit      190
Jacobian      182
Java      99 345
Join      311
jumps      16
Karatsuba method      165 167 346
Karatsuba, A.      151
Kepler, Johannes      9
Kernel of Mathematical      xi 368
Kernel, operating system      17
Key      118 130 304
Key, removal of      312
Kirchhoff, Gustav Robert      192
Knapsack      157
Knapsack.m      160
L (inductivity)      190
L-Systems      249
Label      18
Laplacian      183
Leaf      133
Length      44
Length of a computation      143
Length of a list      29
Length of numbers      143
Length, Collatz sequence      61
LIMIT      359
Linalg.m      187
Line number      373
Linear (complexity)      143
LinearSolve      190 362
Link      335
Linker      17
Lisp      22 24 44 217—222 345
Lisp.m      215
Lissajous curves      357
LIST      46
Listable      370
listplot      139
LISTS      47 139 207 214 223 224 335
Lists, infinite      260 268 283
Lists, linear      134
lists, mailing      xvii
Lists, nested      220
Lists.m      217
Literature      345—346
Load      321
Loader      17
Logarithm      62 143
Loglntegral      138
LOGO      250
logplot      12
Loop invariant      64 116 122—124
Loops      19 35 66 148 275
Loops for gcd      58
LSR.m      267
macros      289
Mandelbrot, Benoit      302
many-to-many      305
MAP      42 218 262
Marquis de L’Hopital, Guillaume F. A.      359
Matching      227
MatchQ      227
MathConsult      322
Mathematics      34 255 346
Mathematics, computer-aided      24
Matrices      171
Matrices, Boolean      177
Matrices, Fibonacci numbers      151
Matrices, Jacobian      182
MatrixForm      172
MatrixPower      151
MatrixTrace      172
Maximum      208
Mechanics      6
Memory      282
Memory Management      194
Memory, main      15
METHODS      325 328 330 331
Methods, numerical      354
Mobius transform      96
MOD      58 102
Models of computation      280
Models of natural numbers      100
Modular      106
Modular.m      105
modularization      325 345
Module      38
Modulus      106
Monte Carlo      9
Mozart, Wolfgang Amadeus      316
Multiplication      27 100 165 273
Multiplication, complexity of      151
MUSIC      303 321
Musicm      318
N      27 150 354 361
n-rn      305
NDSolve      75 360
Negation      28
Nest      42 264 287
NestList      72 264 287
NEW      327 330 331
NewRelation      309
NewTape      284
Newton, Sir Isaac      3
NewtonIteration      5
NextConfiguration      286
NeXTStep      17
1 2 3 4
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