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RE: Re: New Mathematica book with new codes

  • To: mathgroup at smc.vnet.net
  • Subject: [mg40883] RE: [mg40871] Re: New Mathematica book with new codes
  • From: "Ingolf Dahl" <ingolf.dahl at telia.com>
  • Date: Wed, 23 Apr 2003 01:16:00 -0400 (EDT)
  • Sender: owner-wri-mathgroup at wolfram.com

Janusz,
Try this link

http://www.crcpress.com/e_products/downloads/download.asp?cat_no=C4029,

Ingolf Dahl

>-----Original Message-----
>From: Janusz Kawczak [mailto:jkawczak at math.uncc.edu]
To: mathgroup at smc.vnet.net
>Sent: Tuesday, April 22, 2003 12:49
>To: mathgroup at smc.vnet.net
>Subject: [mg40883] [mg40871] Re: New Mathematica book with new codes
>
>
>When will the codes be posted at the mentioned site?
>Janusz.
>
>Ferdinand wrote:
>
>> Dear mathgroup,
>> With best Easter wishes I would like to announce:
>> Appearing:
>> Mathematical Methods of Physics and Engineering with Mathematica
>> Ferdinand F . Cap, CRC-Press/Chapman and Hall, May 2003,
>> ISBN 1584884029,  53 Codes  to be downloaded from ww.crcpress.com,
>> see the list below !
>>
>> 1 Introduction
>> 1.1 What is a boundary problem?
>> 1.2 Classification of partial differential equations
>> 1.3 Types of boundary conditions and the collocation method
>> 1.4 Differential equations as models for nature
>>
>> 2 Boundary problems of ordinary differential equations
>> 2.1 Linear differential equations
>> 2.2 Solving linear differential equations
>> 2.3 Differential equations of physics and engineering
>> 2.4 Boundary value problems and eigenvalues
>> 2.5 Boundary value problem as initial value problem
>> 2.6  Nonlinear ordinary differential equations
>> 2.7  Solutions of nonlinear differential equations
>>
>> 3 Partial differential equations
>> 3.1 Coordinate systems and separability and coordinate systems
>> 3.2 Other methods to reduce partial to ordinary differential equations
>> 3.3 The method of characteristics
>> 3.4 Nonlinear partial differential equations
>>
>> 4 Boundary problems with one closed boundary defined by coordinate lines
>>
>> 4.1 Laplace and Poisson equation
>> 4.2 Conformal mapping in two and three dimensions
>> 4.3 D?Alembert wave equation and string vibrations
>> 4.4 Helmholtz equation and membrane vibrations
>> 4.5 Rods and the plate equation
>> 4.6 Approximation methods
>> 4.7 Variational calculus
>> 4.8 Collocation methods
>>
>> 5 Boundary problems with two closed boundaries
>> 5.1 Insseparable problems
>> 5.2 Holes in the domain.Two boundaries belonging to different
>> coordinate  systems
>> 5.3 Corners in the boundary
>>
>> 6 Nonlinear boundary problems
>> 6.1 Some definitions and examples
>> 6.2 Moving and free boundaries
>> 6.3 Waves of large amplitudes. Solitons
>> 6.4 Rupture of an embankment-type dam
>> 6.5 Gas flow in a combustion engine
>>
>> List of codes (1 - 53)
>> see:  www.crcpress.com/download
>> (F.Cap,  Mathematical Methods in Physics and Engineering with
>> Mathematica, ccrcpress and Chapman and Hall, May 2003, ISBN 1584884029
>> c1 Equation of motion of a parachutist
>> c2 Differentiate and integrate
>> c3 The  differential  equation describing the spread of an epidemic
>> disease
>> c4 The Wronskian of exp(x), exp(2x)
>> c5 The most general linear differential equation of second order
>> c6 Inhomogeneous equation  of oscillations
>> c7 An initial value problem
>> c8 Homogeneous boundary value  problem
>> c9 Inhomogeneous boundary value problem
>> c10 Pick out values of a numerical solution of a problem with varying
>> boundary values
>> c11 Preparing the shooting method for inhomogeneous boundary value
>> problems
>> c12 Series expansion of a Lie-series solution
>> c13 Learn a loop for the shooting method
>> c14 Limit cycle  of the Van der Pol equation
>> c15 High  voltage electrostatic parametric generator  US patent
>> c16 Phase portrait of the Duffing equation
>> c17 Phase portrait Mathieu equation
>> c18 Phase portrait of the pendulum equation
>> c19 Jacobian  matrix of spherical coordinates
>> c20 Vector  analysis: curl  in spherical coordinates
>> c21 Separation setup for  the  Laplacian
>> c22 Laplace transformation
>> c23 Characteristics of one-dimensional flow (3.3.27), see page 119 of
>> the book
>> c24 Solution of the heat conduction equation using a similarity
>> transformation
>> c25 Harmonic polynomials as solution of the  Laplacian
>> c26 Biharmonic polynomials solve the static homogeneous plate equation
>> c27 Generalized Bessel and Kummer equations
>> c28 Whittaker, Gegenbauer and Weber equation
>> c29 Legendre equation with Rodriguez formula
>> c30 Laguerre equation with Rodriguez formula
>> c31  Hermite equation with Rodriguez formula
>> c32 Vector field - cover of the book
>> c33 Conformal  mapping
>> c34 2D flow around a cylinder
>> c35 Solution of the damped Helmholtz equation
>> c36 Free bending vibrations of a rod
>> c37 Two boundaries for the  Laplace equation
>> c38 Inhomogeneous boundary problem for the Laplace equation
>> c39 Nontrivial homogeneous boundary problem of the Laplace equation
>> c40 COLLOC, a FORTRAN PROGRAM to calculate the eigenvalues of a
>>  circular membrane in CARTESIAN COORDINATES
>> c41 Eigenvalue problem for a circular membrane.
>>  Calculation in cartesian coordinates
>> c42 Clamped Cassini membrane in cartesian coordinates
>> c43 Circular membrane with varying surface mass density.
>>  Includes four-fold loop
>> c44 Circular plate with two  homogeneous boundary conditions
>> c45 Laplace equation in polar coordinates with a singularity
>> c46 Laplace equation with two different boundaries, inner inhomogeneous
>> on a square and outer homogeneous on circle
>> c47 Membrane with an homogeneous boundary  condition  on an inner circle
>>
>> and an inhomogeneous outer boundary condition
>> c48 Corner in a boundary curve of a membrane
>> c49 Steepening up of a large-amplitude wave
>> c50 Envelope soliton
>> c51 Laplace equation with outer inhomogeneous boundary  values on square
>>
>> and inner homogeneous boundary values on circle
>> c52 Gaussian elimination
>> c53 The shooting method
>



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