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Extremal black hole scattering at O(G3): graviton dominance, eikonal exponentiation, and differential equations
Extremal black hole scattering at O(G3): graviton dominance, eikonal exponentiation, and differential equations
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Extremal black hole scattering at O(G3): graviton dominance, eikonal exponentiation, and differential equations

Parra-Martinez, Julio ; Ruf, Michael S. ; Zeng, Mao

The journal of high energy physics, 2020-11, Vol.2020 (11) [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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2
One-loop open-string integrals from differential equations: all-order α′-expansions at n points
One-loop open-string integrals from differential equations: all-order α′-expansions at n points
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One-loop open-string integrals from differential equations: all-order α′-expansions at n points

Mafra, Carlos R. ; Schlotterer, Oliver

The journal of high energy physics, 2020-03, Vol.2020 (3), p.1-81, Article 7 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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3
( G ′/ G )-Expansion Method for Solving Fractional Partial Differential Equations in the Theory of Mathematical Physics
( G ′/ G )-Expansion Method for Solving Fractional Partial Differential Equations in the Theory of Mathematical Physics
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( G ′/ G )-Expansion Method for Solving Fractional Partial Differential Equations in the Theory of Mathematical Physics

Zheng, Bin

Communications in theoretical physics, 2012-11, Vol.58 (5), p.623-630 [Periódico revisado por pares]

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4
Exact solutions of nonlinear fractional differential equations by ( G′/G )-expansion method
Exact solutions of nonlinear fractional differential equations by ( G′/G )-expansion method
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Exact solutions of nonlinear fractional differential equations by ( G′/G )-expansion method

Bekir, Ahmet ; Güner, Özkan

Chinese physics B, 2013-11, Vol.22 (11), p.110202-1-110202-6 [Periódico revisado por pares]

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5
CRPropa 3.1—a low energy extension based on stochastic differential equations
CRPropa 3.1—a low energy extension based on stochastic differential equations
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CRPropa 3.1—a low energy extension based on stochastic differential equations

Merten, Lukas ; Tjus, Julia Becker ; Fichtner, Horst ; Eichmann, Björn ; Sigl, Günter

Journal of cosmology and astroparticle physics, 2017-06, Vol.2017 (6), p.46-46 [Periódico revisado por pares]

United States

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6
Random Lie symmetries of Itô stochastic differential equations
Random Lie symmetries of Itô stochastic differential equations
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Random Lie symmetries of Itô stochastic differential equations

Kozlov, Roman

Journal of physics. A, Mathematical and theoretical, 2018-07, Vol.51 (30), p.305203 [Periódico revisado por pares]

IOP Publishing

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7
Evaluating ‘elliptic’ master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points
Evaluating ‘elliptic’ master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points
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Evaluating ‘elliptic’ master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points

Lee, Roman N. ; Smirnov, Alexander V. ; Smirnov, Vladimir A.

The journal of high energy physics, 2018-07, Vol.2018 (7), p.1-17, Article 102 [Periódico revisado por pares]

Berlin/Heidelberg: Springer Berlin Heidelberg

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8
Solving differential equations with deep learning: a beginner’s guide
Solving differential equations with deep learning: a beginner’s guide
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Solving differential equations with deep learning: a beginner’s guide

Navarro, Luis Medrano ; Martin-Moreno, Luis ; Rodrigo, Sergio G

European journal of physics, 2024-01, Vol.45 (1), p.15803 [Periódico revisado por pares]

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9
‘Life after death’ in ordinary differential equations with a non-Lipschitz singularity
‘Life after death’ in ordinary differential equations with a non-Lipschitz singularity
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‘Life after death’ in ordinary differential equations with a non-Lipschitz singularity

Drivas, Theodore D ; Mailybaev, Alexei A

Nonlinearity, 2021-04, Vol.34 (4), p.2296-2326 [Periódico revisado por pares]

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10
Variational study of the pendulum’s angular motion in a differential equations course
Variational study of the pendulum’s angular motion in a differential equations course
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Variational study of the pendulum’s angular motion in a differential equations course

Fallas-Soto, R ; Gaete-Peralta, C

Journal of physics. Conference series, 2023-05, Vol.2515 (1), p.12011 [Periódico revisado por pares]

Bristol: IOP Publishing

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