Results 221 to 230 of about 5,317 (265)

WF-PINNs: solving forward and inverse problems of burgers equation with steep gradients using weak-form physics-informed neural networks. [PDF]

Sci Rep
Wang X, Yi S, Gu H, Xu J, Xu W.
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Notes on the Jellinek-Berry Thermostated Ideal Gas. [PDF]

J Stat Phys
Butler LT, Sharifi A.
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Experimental and theoretical evaluation of geometry-dependent doxorubicin loading onto cerium oxide nanoparticles via van der Waals interaction modeling. [PDF]

Sci Rep
Sripaturad P, Keo S, Wongpan A, Siri W, Tana-Atsawapon N, Luksirikul P, Katewongsa K, Baowan D.   +7 more
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On a transformation of integral equations

Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences), 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yengibaryan, B. N., Yengibaryan, N. B.
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Bäklund transformations and singular integral equations

Physica A: Statistical Mechanics and its Applications, 1984
A systematic method for deriving Bäcklund transformations for singular (linear) integral equations is presented. The method leads in a natural way to the Bäcklund transformations for the corresponding (integrable) nonlinear partial differential equations.
Quispel, G. R. W., Nijhoff, F. W., Capel, H. W., van der Linden, J.   +3 more
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Fractional oscillator equation – Transformation into integral equation and numerical solution

Applied Mathematics and Computation, 2015
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Tomasz Blaszczyk, Mariusz Ciesielski
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The integration of ordinary differential equations: factorization and transformations

Mathematics and Computers in Simulation, 2001
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Integration of the Schrödinger equation by canonical transformations

Physical Review A, 2001
Owing to the operator nature of the quantum dynamical variables, classical canonical transformations for integrating the equations of motion cannot be extended to the quantum domain. In this paper, a general procedure is developed to construct the sequences of quantum canonical transformations for integrating the Schrodinger equations.
Gin-yih Tsaur, Jyhpyng Wang
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A Unitary Transform Related to Some Integral Equations

SIAM Journal on Mathematical Analysis, 1970
The integral equations \[ F(x) = \frac{d}{{dx}}\int_0^x {J_0 [2\sqrt {k(x - t)} ]f(t)dt} \] and \[ G(x) = \frac{d}{{dx}}\int_x^\infty {J_0 [2\sqrt {k(t - x)} ]g(t)dt} \] are usually considered separately, and their solutions \[ f(x) = \frac{d}{{dx}}\int_0^x {I_0 [2\sqrt {k(x - t)} ]F(t)dt} \] and \[ g(x) = \frac{d} {{dx}}\int_x^\infty {I_0 [2\sqrt {k(t
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