Approximation of analytic functions by generalized shifts of the Lerch zeta-function.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 142, doi. 10.3846/mma.2025.21939
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Works matching IS 13926292 AND DT 2025 AND VI 30 AND IP 1
Results: 11
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Using Chebyshev's polynomials for solving Fredholm integral equations of the second kind.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 36, doi. 10.3846/mma.2025.21036
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3
A priori estimate and existence of solutions with symmetric derivatives for a third-order boundary value problem.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 159, doi. 10.3846/mma.2025.21412
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4
Discrete universality theorem for Matsumoto zeta-functions and nontrivial zeros of the Riemann zeta-function.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 97, doi. 10.3846/mma.2025.20817
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5
Terminal value problem for the system of fractional differential equations with additional restrictions.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 120, doi. 10.3846/mma.2025.20814
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6
Solving class of mixed nonlinear multi-term fractional Volterra-Fredholm integro-differential equations by new development of HAM.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 52, doi. 10.3846/mma.2025.20268
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7
Nonstationary heat equation with nonlinear side condition.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 109, doi. 10.3846/mma.2025.20204
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- Article
8
Discrete Gronwall's inequality for Ulam stability of delay fractional difference equatio.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 169, doi. 10.3846/mma.2025.20017
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9
Dissipative measure-valued solutions to the magnetohydrodynamic equations.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 17, doi. 10.3846/mma.2025.19998
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10
A Vieta-Lucas collocation and non-standard finite difference techniques for solving space-time fractional-order Fisher equation.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 1, doi. 10.3846/mma.2025.19839
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11
Numerical differentiation of fractional order derivatives based on inverse source problems of hyperbolic equations.
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- Mathematical Modelling & Analysis, 2025, v. 30, n. 1, p. 74, doi. 10.3846/mma.2025.19339
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- Article