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Study of modulation instability and geometric structures of multisolitons in a medium with high dispersivity and nonlinearity
Study of modulation instability and geometric structures of multisolitons in a medium with high dispersivity and nonlinearity
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Study of modulation instability and geometric structures of multisolitons in a medium with high dispersivity and nonlinearity

Abdel-Gawad, H I

Pramāṇa, 2021, Vol.95 (3), Article 146 [Periódico revisado por pares]

New Delhi: Springer India

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2
Modified KdV–Zakharov–Kuznetsov dynamical equation in a homogeneous magnetised electron–positron–ion plasma and its dispersive solitary wave solutions
Modified KdV–Zakharov–Kuznetsov dynamical equation in a homogeneous magnetised electron–positron–ion plasma and its dispersive solitary wave solutions
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Modified KdV–Zakharov–Kuznetsov dynamical equation in a homogeneous magnetised electron–positron–ion plasma and its dispersive solitary wave solutions

Abdullah ; Seadawy, Aly R ; Wang, Jun

Pramāṇa, 2018-08, Vol.91 (2), p.1-13, Article 26 [Periódico revisado por pares]

New Delhi: Springer India

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3
Complexiton solutions and soliton solutions: (2+1)-dimensional Date–Jimbo–Kashiwara–Miwa equation
Complexiton solutions and soliton solutions: (2+1)-dimensional Date–Jimbo–Kashiwara–Miwa equation
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Complexiton solutions and soliton solutions: (2+1)-dimensional Date–Jimbo–Kashiwara–Miwa equation

Adem, Abdullahi Rashid ; Yildirim, Yakup ; Yaşar, Emrullah

Pramāṇa, 2019-03, Vol.92 (3), p.1-12, Article 36 [Periódico revisado por pares]

New Delhi: Springer India

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4
Soliton solutions to the non-local Boussinesq equation by multiple exp-function scheme and extended Kudryashov’s approach
Soliton solutions to the non-local Boussinesq equation by multiple exp-function scheme and extended Kudryashov’s approach
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Soliton solutions to the non-local Boussinesq equation by multiple exp-function scheme and extended Kudryashov’s approach

Adem, Abdullahi Rashid ; Yildirim, Yakup ; Yaşar, Emrullah

Pramāṇa, 2019-02, Vol.92 (2), p.1-11, Article 24 [Periódico revisado por pares]

New Delhi: Springer India

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5
Non-local hyperdifferential momentum operators in quantum field theory free from tachyons: the case of neutral mesons
Non-local hyperdifferential momentum operators in quantum field theory free from tachyons: the case of neutral mesons
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Non-local hyperdifferential momentum operators in quantum field theory free from tachyons: the case of neutral mesons

Anukool, Waranont ; El-Nabulsi, Rami Ahmad

Pramāṇa, 2024-02, Vol.98 (1) [Periódico revisado por pares]

New Delhi: Springer India

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6
Exact solutions of the Drinfel’d–Sokolov–Wilson equation using Bäcklund transformation of Riccati equation and trial function approach
Exact solutions of the Drinfel’d–Sokolov–Wilson equation using Bäcklund transformation of Riccati equation and trial function approach
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Exact solutions of the Drinfel’d–Sokolov–Wilson equation using Bäcklund transformation of Riccati equation and trial function approach

ARNOUS, A H ; MIRZAZADEH, M ; ESLAMI, M

Pramāṇa, 2016-06, Vol.86 (6), p.1153-1160 [Periódico revisado por pares]

New Delhi: Springer India

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7
A nonstandard numerical method for the modified KdV equation
A nonstandard numerical method for the modified KdV equation
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A nonstandard numerical method for the modified KdV equation

Aydin, Ayhan ; Koroglu, Canan

Pramāṇa, 2017-11, Vol.89 (5), p.1-6, Article 72 [Periódico revisado por pares]

New Delhi: Springer India

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8
An efficient algorithm for computation of solitary wave solutions to nonlinear differential equations
An efficient algorithm for computation of solitary wave solutions to nonlinear differential equations
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An efficient algorithm for computation of solitary wave solutions to nonlinear differential equations

Ayub, Kamran ; Khan, M Yaqub ; Mahmood-Ul-Hassan, Qazi ; Ahmad, Jamshad

Pramāṇa, 2017-09, Vol.89 (3), p.1-6, Article 45 [Periódico revisado por pares]

New Delhi: Springer India

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9
Group formalism of Lie transformations to time-fractional partial differential equations
Group formalism of Lie transformations to time-fractional partial differential equations
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Group formalism of Lie transformations to time-fractional partial differential equations

BAKKYARAJ, T ; SAHADEVAN, R

Pramāṇa, 2015-11, Vol.85 (5), p.849-860 [Periódico revisado por pares]

New Delhi: Springer India

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10
A novel approach via mixed Crank–Nicolson scheme and differential quadrature method for numerical solutions of solitons of mKdV equation
A novel approach via mixed Crank–Nicolson scheme and differential quadrature method for numerical solutions of solitons of mKdV equation
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A novel approach via mixed Crank–Nicolson scheme and differential quadrature method for numerical solutions of solitons of mKdV equation

Başhan, Ali

Pramāṇa, 2019-06, Vol.92 (6), p.1-17, Article 84 [Periódico revisado por pares]

New Delhi: Springer India

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