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OPTIMIZING QUANTUM ALGORITHMS FOR SOLVING THE POISSON EQUATION

• Authors : Aksultan Mukhanbet; Nurtugan Azatbekuly; Beimbet Daribayev

Subjects: partial differential equation, poisson equation, quantum computing, variational quantum eigensolver, optimization; Information technology; T58.5-58.64

• Source: Scientific Journal of Astana IT University, Pp 55-65 (2024)

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The Period Function of the Generalized Sine-Gordon Equation and the Sinh-Poisson Equation.

• Authors : Lu, Lin¹ (AUTHOR) ; He, Xiaokai¹ (AUTHOR) ; Zhou, Xing¹ (AUTHOR)

• Source: Mathematics (2227-7390). Aug2024, Vol. 12 Issue 16, p2474. 20p.

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Helmholtz decomposition with a scalar Poisson equation in elastic anisotropic media.

• Authors : Xin-Yu Fang^1,2; Gang Yao^1,2 ; Qing-Qing Zheng^1,2

• Source: Petroleum Science (KeAi Communications Co.). Jun2024, Vol. 21 Issue 3, p1597-1610. 14p.

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An interface formulation for the poisson equation in the presence of a semiconducting single-layer material.

• Authors : Jourdana, Clément¹ ; Pietra, Paola²

• Source: ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN). May/Jun2024, Vol. 58 Issue 3, p833-856. 24p.

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The Period Function of the Generalized Sine-Gordon Equation and the Sinh-Poisson Equation

• Authors : Lin Lu; Xiaokai He; Xing Zhou

Subjects: period function; monotonicity; generalized sine-Gordon equation

• Source: Mathematics, Vol 12, Iss 16, p 2474 (2024)

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The KP limit of a reduced quantum Euler–Poisson equation.

• Authors : Liu, Huimin¹ (AUTHOR); Pu, Xueke² (AUTHOR)

• Source: Studies in Applied Mathematics. Nov2023, Vol. 151 Issue 4, p1406-1446. 41p.

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Euler–Darboux–Poisson Equation in Context of the Traveling Waves in a Strongly Inhomogeneous Media.

• Authors : Melnikov, Ioann^1,2 (AUTHOR) ; Pelinovsky, Efim^1,2 (AUTHOR)

• Source: Mathematics (2227-7390). Aug2023, Vol. 11 Issue 15, p3309. 12p.

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The character image setting of 3D animation works based on Poisson equation

• Authors : Ren Yahong

Subjects: poisson equation; three dimensional animation; the character image

• Source: Applied Mathematics and Nonlinear Sciences, Vol 8, Iss 2, Pp 1583-1590 (2023)

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Existence analysis of solutions to the linear Schrödinger Kirchhoff Poisson equation based on interrupted finite elements

• Authors : Chen Yafei; Ge Kangkang

Subjects: interrupted finite elements; schrödinger’s kirchhoff poisson equation; variational principle

• Source: Applied Mathematics and Nonlinear Sciences, Vol 9, Iss 1 (2024)

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BLOW-UP CRITERIA AND INSTABILITY OF STANDING WAVES FOR THE FRACTIONAL SCHRÖDINGER POISSON EQUATION.

• Authors : YICHUN MO¹ ; MIN ZHU² ; BINHUA FENG¹

• Source: Electronic Journal of Differential Equations. 2023, Issue 74, p1-23. 23p.

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