Results 261 to 270 of about 15,760,783 (334)
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On a terminal value problem for stochastic space‐time fractional wave equations
Mathematical methods in the applied sciences, 2022This work is to investigate terminal value problem for a stochastic time fractional wave equation, driven by a cylindrical Wiener process on a Hilbert space.
Ngoc Tran Bao +2 more
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Collocation methods for terminal value problems of tempered fractional differential equations
, 2020A class of tempered fractional differential equations with terminal value problems are investigated in this paper. Discretized collocation methods on piecewise polynomials spaces are proposed for solving these equations.
B. Shiri, Guo-cheng Wu, D. Baleanu
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Applied Mathematics Letters, 2020
In this paper, we consider the terminal value problem for pseudo-parabolic equations with Riemann–Liouville fractional derivatives, from a given final value and we investigate the existence (and regularity) of mild solutions.
B. Tran +3 more
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In this paper, we consider the terminal value problem for pseudo-parabolic equations with Riemann–Liouville fractional derivatives, from a given final value and we investigate the existence (and regularity) of mild solutions.
B. Tran +3 more
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, 2020
We study the semilinear strongly damped plate equation by considering its two different problems. For initial value problem, we prove the local well-posedness and blow-up results of solution for the problem with polynomial nonlinear source terms.
N. Tuan, V. Au, Runzhang Xu, Renhai Wang
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We study the semilinear strongly damped plate equation by considering its two different problems. For initial value problem, we prove the local well-posedness and blow-up results of solution for the problem with polynomial nonlinear source terms.
N. Tuan, V. Au, Runzhang Xu, Renhai Wang
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Regularization of a terminal value problem for time fractional diffusion equation
Mathematical methods in the applied sciences, 2020In this article, we study an inverse problem with inhomogeneous source to determine an initial data from the time fractional diffusion equation. In general, this problem is ill‐posed in the sense of Hadamard, so the quasi‐boundary value method is ...
Nguyen Anh Triet +4 more
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On initial value and terminal value problems for Hamilton–Jacobi equation
Systems & Control Letters, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Arik Melikyan +2 more
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Mathematical methods in the applied sciences, 2019
In this paper, we consider an inverse problem of recovering the initial value for a generalization of time‐fractional diffusion equation, where the time derivative is replaced by a regularized hyper‐Bessel operator.
N. Tuan, L. Huynh, D. Baleanu, N. Can
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In this paper, we consider an inverse problem of recovering the initial value for a generalization of time‐fractional diffusion equation, where the time derivative is replaced by a regularized hyper‐Bessel operator.
N. Tuan, L. Huynh, D. Baleanu, N. Can
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The Terminal Value and Inflation Controversy
Journal of Applied Corporate Finance, 2012This journal recently published what was effectively a debate between Gunther Friedl and Bernhard Schwetzler (hereafter “F&S”), on the one hand, and Michael Bradley and Gregg Jarrell (“B&J”). B&J initiated the first round of the debate by criticizing the constant growth valuation model, commonly known as the “Constant Growth Model” or ...
Daniel Kiechle, Niklas Lampenius
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Forest Policy and Economics
A forest investment ’ s returns are generated from three sources: the land ’ s gain in value, the timber ’ s growth in size and product class improvement, and the timber price change.
Bruno Kanieski da Silva +5 more
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A forest investment ’ s returns are generated from three sources: the land ’ s gain in value, the timber ’ s growth in size and product class improvement, and the timber price change.
Bruno Kanieski da Silva +5 more
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