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Pap E. — Complex Analysis Through Examples And Exercises
Pap E. — Complex Analysis Through Examples And Exercises



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Название: Complex Analysis Through Examples And Exercises

Автор: Pap E.

Аннотация:

This volume on complex analysis offers an exposition of the theory of complex analysis via a comprehensive set of examples and exercises. The book is self-contained and the exposition of new notions and methods is introduced step by step. A minimal amount of expository theory is included at the beginning of each section in the Preliminaries, with maximum effort placed on well selected examples and exercises capturing the essence of the material.. "This volume is intended for undergraduate and graduate students in mathematics, physics, technology and economics interested in complex analysis.


Язык: en

Рубрика: Математика/

Серия: Сделано в холле

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1999

Количество страниц: 337

Добавлена в каталог: 05.12.2009

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Absolute value      1
Analytic continuation      227
Analytic continuation, along a path      228
Analytic continuation, direct      227
Analytic function      54
Anharmonic relation      87
Argument      2
Argument principle      192
Axis, imaginary      1
Axis, real      1
Bernoulli numbers      141
Bessel function      260
beta function      258
Bilinear transformation      75
Blaschke product      326
Bounded set      32
Branch of the logarithm      68
Branching point      68
Branching point, algebraic      68
Branching point, transcedental      68
Brounwich — Wagner integral      288
Cauchy — Riemann equations      54 60
Cauchy, Generalized Integral Formula      192
Cauchy, inequality      130
Cauchy, integral formula      129
Cauchy, sequence      37
Cauchy, theorem      104
Cauchy, theorem generalization      104
Closed path, regular      192
Closed set      32
Compact set      32
Complex number      1
Conformal mapping      73
conjugate      1
Connected set      32
Curves, smoothly equivalent      103
Cutting      68
DeMoivre formula      2
Entire function      54
Fibonacci numbers      145
Function, analytic      54
Function, conformal      73
Function, continuous      53
Function, differentiable      53
Function, entire      54
Function, meromorphic      172
Gamma function      256
Hadamard example      63
Hadamard Three Circle Theorem      159
Integral line      103
Integral, Fresnel      123
Isolated singularity      171
Laplace equation      60
Laplace transform      263
Laurent expansion      178
LIMIT      53
Liouville theorem      130
Logarithm, principal value      68
Maximum modulus theorem      130
Mellin transform      258
Meromorphic function      172
Metric      32
Mittag — Leffler theorem      179 189
Montel theorem      160
Morera theorem      130
Natural boundary      227
Open mapping theorem      130
Open set      32
Path      53
Poisson formula      154
Power series      130
Prime number theorem      332
Region      32
Regular point      227
Residue      191
Riemann mapping theorem      73 160
Riemann zeta function      267
Rouche theorem      192
Schwarz lemma      130 157
Schwarz reflection principle      236
Sequence, accumulation point      37
Sequence, bounded      37
Sequence, Cauchy      37
Sequence, convergent      37
Series, absolutely convergent      45
Series, convergent      44
Series, power      130
Set, accumulation point      32
Singularity      227
Singularity, essential      171
Singularity, pole      171
Singularity, removable      171
Singularity, stereographic projection      32
Tauber theorem      155
Taylor expansion for analytic function      130
Theorem, general residue      191
Theorem, residue      192
Uniqueness theorem      130
Vitali theorem      159
Well-posed problem      63
Wright function      261
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