The factorization method for inverse problems

The factorization method for inverse problems

Xehetasun bibliografikoak
Egile nagusia:	Kirsch, Andreas
Formatua:	Baliabide elektronikoa eBook
Hizkuntza:	English
Argitaratua:	Oxford University Press
Gaiak:	Inverse problems (Differential equations);Factorization (Mathematics) Electronic books
Sarrera elektronikoa:	Full text available on Oxford Academic Off-campus access

Antzeko izenburuak

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Argitaratua: (2001)

Generalized inverse and it’s applications to the solutions of system of linear equations and semigroup
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Argitaratua: (2018)

Numerical methods for nonlinear elliptic differential equations
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Multiscale methods

Wavelet methods for elliptic partial differential equations
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Travelling wave and non-travelling wave solutions of nonlinear evolution equation via new generalized and Improved (G'/G) - expansion method
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Argitaratua: (2018)

Advanced mathematical methods for scientists and engineers I/
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Argitaratua: (1999)

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Differential equations : linear, nonlinear, ordinary, partial /
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Analytical solution of non-linear partial differential equation by using the extended (𝐆′/𝐆) expansion method with non-linear auxiliary equation
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Argitaratua: (2018)

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Argitaratua: (2016)

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Argitaratua: (2001)

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Computational differential equations /
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The (G'/G)-expansion method for abundant traveling wave solutions of Caudrey-Dodd-Gibbon equation
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Argitaratua: (2016)

Partial differential equations /
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Generalized and Improved (G′/G)-Expansion Method for (3+1)-Dimensional Modified KdV-Zakharov-Kuznetsev Equation
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Argitaratua: (2016)

System of linear equations in Computed Tomography (CT)
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Argitaratua: (2018)

Extended generalized Riccati equation mapping method for the fifth-order Sawada-Kotera equation
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Argitaratua: (2016)

Exact solutions of fractional differential equations by using new generalized (G´=G)-expansion method
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Argitaratua: (2019)

Isochronous systems
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Ordinary Differential Equations
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Argitaratua: (2012)

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The exp-function method for new exact solutions of the nonlinear partial differential equations
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Linear Partial Differential Equations and Fourier Theory
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