Results 31 to 40 of about 44,343,636 (185)
Special solutions of matrix Gellerstedt equation
Fundamental solutions for the Gellerstedt equation and its generalization were obtained in the distribution space using the method applied by I. M. Gelfand and J. Barros-Neto to the studying the Tricomi equation. The degenerating system of the mixed-type
Elena A Kozlova
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Boundary value problems with displacement for one mixed hyperbolic equation of the second order
The paper studies two nonlocal problems with a displacement for the conjugation of two equations of second-order hyperbolic type, with a wave equation in one part of the domain and a degenerate hyperbolic equation of the first kind in the other part. As
Zh.A. Balkizov
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Critical exponents for semilinear Tricomi-type equations [PDF]
In this thesis, we consider the semilinear Tricomi-type equations. In particular, we work on the global Cauchy problem for the semilinear Tricomi-type equation with suitable initial data.
He, Daoyin
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This paper investigates inner boundary value problems with a shift for a second-order mixed-hyperbolic equation consisting of a wave operator in one part of the domain and a degenerate hyperbolic operator of the first kind in the other part.
Zh.A. Balkizov +2 more
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A BOUNDARY VALUE PROBLEM WITH DISPLACEMENT FOR A MODEL EQUATION OF A PARABOLIC-HYPERBOLIC TYPE OF THE THIRD ORDER [PDF]
In this paper, a boundary value problem for a model inhomogeneous mixed parabolic-hyperbolic type equation of third order is investigated. A theorem on uniqueness and the existence of a regular solution of the problem under investigation is proved.
V. A. Vodahova, M. S. Balkizova
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A blow-up result for the semilinear Euler-Poisson-Darboux-Tricomi equation with critical power nonlinearity [PDF]
In this paper, we prove a blow-up result for a generalized semilinear Euler-Poisson-Darboux equation with polynomially growing speed of propagation, when the power of the semilinear term is a shift of the Strauss' exponent for the classical semilinear ...
Ning-An Lai +2 more
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Nonlocal problem for partial differential equations of fractional order
A nonlocal problem is investigated for the partial differential equation (diffusion equation of fractional order) in a finite domain. The boundary condition contains a linear combination of generalized operators of fractional integro-differentiation used
Oleg A Repin, Anna V Tarasenko
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In this paper, we introduce and study the Tricomi continuants, a family of tridiagonal determinants forming a Sheffer sequence closely related to the Tricomi polynomials and the Laguerre polynomials.
Munarini E., Emanuele Munarini
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A Blow-Up Result for a Generalized Tricomi Equation with Nonlinearity of Derivative Type [PDF]
In this note, we prove a blow-up result for a semilinear generalized Tricomi equation with nonlinear term of derivative type, i.e., for the equation Tlu=|∂tu|p, where Tl=∂t2-t2lΔ.
Palmieri A., Lucente S.
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A boundary-value problem with shift for a hyperbolic equation degenerate in the interior of a region
For a degenerate hyperbolic equation in characteristic region (lune) a boundary-value problem with operators of fractional integro-differentiation is studied.
Oleg A Repin, Svetlana K Kumykova
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