Results 241 to 250 of about 237,282 (288)

On the solution of the inhomogeneous polyharmonic equation and the inhomogeneous helmholtz equation

Differential Equations, 2010
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Karachik V.V., Antropova N.A.
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Inhomogeneous refinement equations

The Journal of Fourier Analysis and Applications, 1998
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Strang, Gilbert, Zhou, Ding-Xuan
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Inhomogeneous additive equations

International Journal of Number Theory, 2022
In this paper, we study the function [Formula: see text], which we define as the smallest number [Formula: see text] of variables needed to guarantee that the equation [Formula: see text] has nontrivial solutions in each of the [Formula: see text]-adic fields [Formula: see text], regardless of the rational integer coefficients.
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A Note on Inhomogeneous Coupled Schrödinger Equations

Annales Henri Poincaré, 2020
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Ghanmi, R., Hezzi, H., Saanouni, T.
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Inhomogeneous infinity Laplace equation

Advances in Mathematics, 2008
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Guozhen Lu
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Explicit solutions of the inhomogeneous dirac equation

Journal d'Analyse Mathématique, 1997
The authors give a unified method which generalizes the idea of the second author in [Clifford algebras and their applications in mathematical physics, Proc. 2nd Workshop, Montpellier/Fr. 1989, Fundam. Theor. Phys. 47, 413-424 (1992; Zbl 0756.35103)] from the Cauchy-Riemann operator \(\partial_x+ \partial_t\) to the Dirac operator \(\partial_x ...
Sommen, Frank, Jancewicz, Bernard
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Nonlinear Maxwell Equations in Inhomogeneous Media

Communications in Mathematical Physics, 2003
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Babin, Anatoli, Figotin, Alexander
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An Inhomogeneous Picard-Fuchs Equation

1994
In the study of singularities of vector fields on the plane the analysis of perturbations of Hamiltonian systems is crucial. The number of isolated limit cycles in the perturbed system is related to the number of zeros of periods (Abelian integrals). If the Hamiltonian function is algebraic, then the there are finitely many independent periods.
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Asymptotic solutions of the inhomogeneous Burgers equation

The Journal of the Acoustical Society of America, 2003
The method of the active second harmonic suppression in resonators is investigated in this paper both analytically and numerically. The resonator is driven by a piston which vibrates with two frequencies. The first one agrees with an eigenfrequency and the second one is equal to the two times higher eigenfrequency.
Michal, Bednarik, Petr, Konicek
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