Complex Analysis with MATHEMATICA®
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Published By Cambridge University Press

9781316036549

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Symmetric chaos in the complex plane

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.008 ◽

2014 ◽

pp. 138-158

Author(s):

William T. Shaw

Keyword(s):

Complex Plane

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Physics in three and four dimensions I

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.024 ◽

2014 ◽

pp. 513-539

Author(s):

William T. Shaw

Keyword(s):

Four Dimensions

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Cubics, quartics and visualization of complex roots

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.004 ◽

2014 ◽

pp. 41-55

Author(s):

William T. Shaw

Keyword(s):

Complex Roots

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A complex view of the real logistic map

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.006 ◽

2014 ◽

pp. 78-104

Author(s):

William T. Shaw

Keyword(s):

Logistic Map ◽

The Real

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Why you need complex numbers

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.002 ◽

2014 ◽

pp. 1-9

Author(s):

William T. Shaw

Keyword(s):

Complex Numbers

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Newton—Raphson iteration and complex fractals

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.005 ◽

2014 ◽

pp. 56-77

Author(s):

William T. Shaw

Keyword(s):

Newton Raphson ◽

Raphson Iteration

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Conformal mapping I: simple mappings and Möbius transforms

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.017 ◽

2014 ◽

pp. 338-356

Author(s):

William T. Shaw

Keyword(s):

Conformal Mapping ◽

Möbius Transforms

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Sequences, series and power series

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.010 ◽

2014 ◽

pp. 194-207

Author(s):

William T. Shaw

Keyword(s):

Power Series

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Preface

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.001 ◽

2014 ◽

pp. xv-xxvi

Author(s):

William T. Shaw

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Conformal mapping II: the Schwarz—Christoffel mapping

Complex Analysis with MATHEMATICA® ◽

10.1017/cbo9781316036549.022 ◽

2014 ◽

pp. 451-472

Author(s):

William T. Shaw

Keyword(s):

Conformal Mapping

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