Results 281 to 290 of about 822,876 (350)
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Problem with Integral Conditions for Differential-Operator Equation
Journal of Mathematical Sciences, 2015The authors propose a method of solving the problem with inhomogeneous integral conditions for a homogeneous differential-operator equation with abstract operator in a linear space \(H\). For the right-hand sides of the integral conditions belonging to a special subspace \(L\subseteq H\), where the vectors are represented in the form of Stieltjes ...
P. Kalenyuk +3 more
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Physica A: Statistical Mechanics and its Applications, 2018
We presented an analysis of evolutions equations generated by three fractional derivatives namely the Riemann–Liouville, Caputo–Fabrizio and the Atangana–Baleanu fractional derivatives.
A. Atangana
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We presented an analysis of evolutions equations generated by three fractional derivatives namely the Riemann–Liouville, Caputo–Fabrizio and the Atangana–Baleanu fractional derivatives.
A. Atangana
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A higher order nonlocal operator method for solving partial differential equations
, 2020A higher order nonlocal operator method for the solution of boundary value problems is developed. The proposed higher order nonlocal operator brings several advantages as compared to the original nonlocal operator method (Ren et al., 2020) which only ...
H. Ren, X. Zhuang, T. Rabczuk
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ON DIFFERENTIAL-OPERATOR EQUATIONS OF SECOND ORDER
Mathematics of the USSR-Izvestiya, 1975The article offers proof of general comparison theorems by which bounded and stable solutions can be isolated for second-order equations; bounded solutions are also isolated for some second-order systems.Bibliography: 4 titles.
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Differential-Operator Equations and Inclusions
2004This chapter states some properties of nonlinear differential-operator equations solutions, of differential-operator inclusions and evolutional variational inequalities.
M. Z. Zgurovsky, V. S. Mel’nik
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Nonlinear equations with differentiable operators
1994Let \( \mathfrak{D} \) be a topological space. Assume that F is an operator defined from \( \mathfrak{D} \) into \( \mathfrak{D} \), i.e., $$ F\left( \mathfrak{D} \right) \subseteq \mathfrak{D} $$ (1)
Victor Khatskevich, David Shoiykhet
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ON SOME DIFFERENTIAL-OPERATOR EQUATIONS OF ARBITRARY ORDER
Mathematics of the USSR-Sbornik, 1973On the half-line we investigate the following equation in a Banach space: (1)where are closed operators which commute with . We consider the following classes of equations: parabolic, inverse parabolic, hyperbolic, quasi-elliptic, and quasi-hyperbolic. We present boundary value problems for these classes and prove that they are well-posed. The proofs
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Mathematical methods in the applied sciences, 2020
The heat equation is parabolic partial differential equation and occurs in the characterization of diffusion progress. In the present work, a new fractional operator based on the Rabotnov fractional‐exponential kernel is considered.
Sunil Kumar +3 more
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The heat equation is parabolic partial differential equation and occurs in the characterization of diffusion progress. In the present work, a new fractional operator based on the Rabotnov fractional‐exponential kernel is considered.
Sunil Kumar +3 more
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Matrix-Differential-Operator Approach to the Maxwell Equations and the Dirac Equation
Acta Applicandae Mathematicae, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On generalized logistic equations with a non-homogeneous differential operator
Dynamical Systems, 2013We consider a generalized logistic equation of superdiffusive type, driven by a non-homogeneous nonlinear differential operator, which incorporates the p-Laplacian, the (p, q)-differential operator and the generalized p-mean curvature differential operator.
Gasiński, Leszek +1 more
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