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Form factors and complete spectrum of XXX antiperiodic higher spin chains by quantum separation of variables
Form factors and complete spectrum of XXX antiperiodic higher spin chains by quantum separation of variables
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Form factors and complete spectrum of XXX antiperiodic higher spin chains by quantum separation of variables

Niccoli, G.

Journal of mathematical physics, 2013-05, Vol.54 (5), p.1 [Periódico revisado por pares]

New York: American Institute of Physics

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2
Exact solution of an integrable non-equilibrium particle system
Exact solution of an integrable non-equilibrium particle system
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Exact solution of an integrable non-equilibrium particle system

Frassek, Rouven ; Giardinà, Cristian

Journal of mathematical physics, 2022-10, Vol.63 (10) [Periódico revisado por pares]

New York: American Institute of Physics

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3
Comment on “Approximate ternary Jordan derivations on Banach ternary algebras” [Bavand Savadkouhi et al. J. Math. Phys. 50, 042303 (2009)]
Comment on “Approximate ternary Jordan derivations on Banach ternary algebras” [Bavand Savadkouhi et al. J. Math. Phys. 50, 042303 (2009)]
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Comment on “Approximate ternary Jordan derivations on Banach ternary algebras” [Bavand Savadkouhi et al. J. Math. Phys. 50, 042303 (2009)]

Park, Choonkil ; Gordji, M. Eshaghi

Journal of mathematical physics, 2010-04, Vol.51 (4), p.044102-044102-7 [Periódico revisado por pares]

New York: American Institute of Physics

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4
Long-time asymptotic solution structure of Camassa-Holm equation subject to an initial condition with non-zero reflection coefficient of the scattering data
Long-time asymptotic solution structure of Camassa-Holm equation subject to an initial condition with non-zero reflection coefficient of the scattering data
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Long-time asymptotic solution structure of Camassa-Holm equation subject to an initial condition with non-zero reflection coefficient of the scattering data

Chang, Chueh-Hsin ; Yu, Ching-Hao ; Sheu, Tony Wen-Hann

Journal of mathematical physics, 2016-10, Vol.57 (10), p.103508 [Periódico revisado por pares]

New York: American Institute of Physics

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5
Symmetries of variable coefficient Korteweg–de Vries equations
Symmetries of variable coefficient Korteweg–de Vries equations
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Symmetries of variable coefficient Korteweg–de Vries equations

Gazeau, J. P. ; Winternitz, P.

Journal of mathematical physics, 1992-12, Vol.33 (12), p.4087-4102 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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6
A new perturbative approach to nonlinear partial differential equations
A new perturbative approach to nonlinear partial differential equations
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A new perturbative approach to nonlinear partial differential equations

Bender, Carl M. ; Boettcher, Stefan ; Milton, Kimball A.

Journal of mathematical physics, 1991-11, Vol.32 (11), p.3031-3038 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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7
Covariant factor ordering of gauge systems using ghost variables. I. Constraint rescaling
Covariant factor ordering of gauge systems using ghost variables. I. Constraint rescaling
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Covariant factor ordering of gauge systems using ghost variables. I. Constraint rescaling

McMullan, D. ; Paterson, J.

J. Math. Phys. (N.Y.); (United States), 1989-02, Vol.30 (2), p.477-486 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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8
Covariant factor ordering of gauge systems using ghost variables. II. States and observables
Covariant factor ordering of gauge systems using ghost variables. II. States and observables
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Covariant factor ordering of gauge systems using ghost variables. II. States and observables

McMullan, D. ; Paterson, J.

J. Math. Phys. (N.Y.); (United States), 1989-02, Vol.30 (2), p.487-497 [Periódico revisado por pares]

Melville, NY: American Institute of Physics

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9
Dirac equation in external fields: Separation of variables in curvilinear coordinates
Dirac equation in external fields: Separation of variables in curvilinear coordinates
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Dirac equation in external fields: Separation of variables in curvilinear coordinates

Shishkin, German V. ; Cabos, William D.

Journal of mathematical physics, 1992-03, Vol.33 (3), p.914-925 [Periódico revisado por pares]

WOODBURY: Amer Inst Physics

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10
A CLASSIFICATION OF PSEUDOSPHERICAL SURFACE EQUATIONS OF TYPE UT=UXXX+G(U,UX,UXX)
A CLASSIFICATION OF PSEUDOSPHERICAL SURFACE EQUATIONS OF TYPE UT=UXXX+G(U,UX,UXX)
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A CLASSIFICATION OF PSEUDOSPHERICAL SURFACE EQUATIONS OF TYPE UT=UXXX+G(U,UX,UXX)

RABELO, ML ; TENENBLAT, K

Journal of mathematical physics, 1992-02, Vol.33 (2), p.537-549 [Periódico revisado por pares]

WOODBURY: Amer Inst Physics

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