Results 51 to 60 of about 218,484 (179)
Fractal and Fractional, 2022 An option is the right to buy or sell a good at a predetermined price in the future. For customers or financial companies, knowing an option’s pricing is crucial.
Sivaporn Ampun +2 more
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Tsunami runup in U and V shaped bays [PDF]
, 2013 Thesis (M.S.) University of Alaska Fairbanks, 2014.Tsunami runup can be effectively modeled using the shallow water wave equations. In 1958 Carrier and Greenspan in their work "Water waves of finite amplitude on a sloping beach" used this system to model
Garayshin, Viacheslav Valer'evich +1 more
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Symmetry and convexity of level sets of solutions to infinity Laplace's equation
Electronic Journal of Differential Equations, 1998 We consider the Dirichlet problem $$displaylines{ -Delta_infty u=f(u) quad hbox{in }Omega,,cr u=0quad hbox{on }partialOmega,,} $$ where $Delta_infty u=u_{x_i}u_{x_j}u_{x_ix_j}$ and $f$ is a nonnegative continuous function.
Edi Rosset
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On the application of Laplace pressure in the science of sintering [PDF]
Science of Sintering, 2010 An equation of the Laplace pressure derived using the Gibbs thermodynamic method have been discussed and the correct applications of the equation have been substantiated. It has been shown that the expression is applicable only to macrovolumes for the
Lisovsky A.F.
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A computing method for bending problem of thin plate on Pasternak foundation
Advances in Mechanical Engineering, 2020 The governing equation of the bending problem of simply supported thin plate on Pasternak foundation is degraded into two coupled lower order differential equations using the intermediate variable, which are a Helmholtz equation and a Laplace equation. A
Jiarong Gan +4 more
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Quaternion-Kaehler four-manifolds and Przanowski's function
, 2012 Quaternion-Kaehler four-manifolds, or equivalently anti-self-dual Einstein manifolds, are locally determined by one scalar function subject to Przanowski's equation.
Hoegner, Moritz
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Multi-Dimensional Analytic Functions for Laplace Equations and Generalized Cauchy–Riemann Equations
MathematicsA new concept of projective solution is introduced for the multi-dimensional Laplace equations. We project the field point onto a characteristic vector to obtain a projective variable, which can be used to reduce the Laplace equations to a second-order ...
Chein-Shan Liu +2 more
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Advances in Mathematical PhysicsThe paper proposes a method to solve the time fractional Fokker–Planck equation using the generalized Hermite spectral method and Laplace transform. By the Laplace transform, the ordinary differential equation about the orthogonal expansion coefficient ...
Lu-feng Yang
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Advances in Difference Equations, 2021 In this article we propose a hybrid method based on a local meshless method and the Laplace transform for approximating the solution of linear one dimensional partial differential equations in the sense of the Caputo–Fabrizio fractional derivative.
Raheel Kamal +5 more
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On the Modified Jump Problem for the Laplace Equation in the Exterior of Cracks in a Plane
International Journal of Mathematics and Mathematical Sciences, 2012 The boundary value problem for the Laplace equation outside several cracks in a plane is studied. The jump of the solution of the Laplace equation and the boundary condition containing the jump of its normal derivative are specified on the cracks.
P. A. Krutitskii, A. Sasamoto
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