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On the use of a new integral theorem for the quantum mechanical treatment of electric circuits
On the use of a new integral theorem for the quantum mechanical treatment of electric circuits
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On the use of a new integral theorem for the quantum mechanical treatment of electric circuits

Magnus, W. ; Schoenmaker, W.

Journal of mathematical physics, 1998-12, Vol.39 (12), p.6715-6719 [Periódico revisado por pares]

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2
From time-ordered products to Magnus expansion
From time-ordered products to Magnus expansion
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From time-ordered products to Magnus expansion

Oteo, J. A. ; Ros, J.

Journal of mathematical physics, 2000-05, Vol.41 (5), p.3268-3277 [Periódico revisado por pares]

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3
Clusters of eigenvalues for the magnetic Laplacian with Robin condition
Clusters of eigenvalues for the magnetic Laplacian with Robin condition
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Clusters of eigenvalues for the magnetic Laplacian with Robin condition

Goffeng, Magnus ; Kachmar, Ayman ; Persson Sundqvist, Mikael

Journal of mathematical physics, 2016-06, Vol.57 (6), p.1 [Periódico revisado por pares]

New York: American Institute of Physics

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4
On the convergence of the Magnus expansion in the Schrödinger representation
On the convergence of the Magnus expansion in the Schrödinger representation
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On the convergence of the Magnus expansion in the Schrödinger representation

Fernández, Francisco M. ; Echave, Julián ; Castro, Eduardo A.

Journal of mathematical physics, 1990-02, Vol.31 (2), p.338-341 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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5
Index formulas and charge deficiencies on the Landau levels
Index formulas and charge deficiencies on the Landau levels
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Index formulas and charge deficiencies on the Landau levels

Goffeng, Magnus

Journal of mathematical physics, 2010-02, Vol.51 (2), p.023509-023509-18 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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6
Note on the Global Validity of the Baker‐Hausdorff and Magnus Theorems
Note on the Global Validity of the Baker‐Hausdorff and Magnus Theorems
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Note on the Global Validity of the Baker‐Hausdorff and Magnus Theorems

Wei, James

Journal of mathematical physics, 1963-10, Vol.4 (10), p.1337-1341 [Periódico revisado por pares]

American Institute of Physics (AIP)

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7
Titchmarsh–Weyl theory and its relations to scattering theory: Spectral densities and cross sections; Theory and applications
Titchmarsh–Weyl theory and its relations to scattering theory: Spectral densities and cross sections; Theory and applications
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Titchmarsh–Weyl theory and its relations to scattering theory: Spectral densities and cross sections; Theory and applications

Brändas, Erkki ; Rittby, Magnus ; Elander, Nils

Journal of mathematical physics, 1985-10, Vol.26 (10), p.2648-2658 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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8
Generalized Green’s functions and spectral densities in the complex energy plane
Generalized Green’s functions and spectral densities in the complex energy plane
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Generalized Green’s functions and spectral densities in the complex energy plane

Engdahl, Erik ; Brändas, Erkki ; Rittby, Magnus ; Elander, Nils

Journal of mathematical physics, 1986-11, Vol.27 (11), p.2629-2639 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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9
Orthogonal polynomials, asymptotics, and Heun equations
Orthogonal polynomials, asymptotics, and Heun equations
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Orthogonal polynomials, asymptotics, and Heun equations

Chen, Yang ; Filipuk, Galina ; Zhan, Longjun

Journal of mathematical physics, 2019-11, Vol.60 (11) [Periódico revisado por pares]

New York: American Institute of Physics

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10
Kato expansion in quantum canonical perturbation theory
Kato expansion in quantum canonical perturbation theory
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Kato expansion in quantum canonical perturbation theory

Nikolaev, Andrey

Journal of mathematical physics, 2016-06, Vol.57 (6), p.1 [Periódico revisado por pares]

New York: American Institute of Physics

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