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MAGNETOHYDRODYNAMICS AND DEEP MIXING IN EVOLVED STARS. I. TWO- AND THREE-DIMENSIONAL ANALYTICAL MODELS FOR THE ASYMPTOTIC GIANT BRANCH

The Astrophysical journal, 2014-06, Vol.787 (2), p.1-15

2014

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Moving energies hide within Noether’s first theorem

Journal of physics. A, Mathematical and theoretical, 2023-04, Vol.56 (16), p.165202

2023

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Lie symmetries and superintegrability

Journal of physics. A, Mathematical and theoretical, 2012-12, Vol.45 (48), p.482001-8

2012

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Symmetries, Lagrangians and Conservation Laws of an Easter Island Population Model

Symmetry (Basel), 2015-09, Vol.7 (3), p.1613-1632

2015

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Lagrangians galore

Journal of mathematical physics, 2007-12, Vol.48 (12), p.123510-123510-16

2007

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Jacobi’s last multiplier and Lagrangians for multidimensional systems

Journal of mathematical physics, 2008-07, Vol.49 (7), p.073517-073517-8

2008

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What symmetries can do for you

International Journal of Modern Physics: Conference Series, 2015, Vol.38, p.1560076

Nucci, M. C

2015

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Jacobi Last Multiplier and Lie Symmetries: A Novel Application of an Old Relationship

Journal of nonlinear mathematical physics, 2005, Vol.12 (2), p.284-304

Nucci, M C

2005

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Ubiquitous symmetries

Theoretical and mathematical physics, 2016-09, Vol.188 (3), p.1361-1370

Nucci, M. C.

2016

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Spectral realization of the Riemann zeros by quantizing H = w ( x )( p + ℓ 2 p / p ): the Lie-Noether symmetry approach

Journal of physics. Conference series, 2014-03, Vol.482 (1), p.12032

Nucci, M C

2014

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The nonlinear pendulum always oscillates

Journal of nonlinear mathematical physics, 2017-01, Vol.24 (Suppl 1), p.146-156

Nucci, M. C.

2017

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The method of Ostrogradsky, quantization, and a move toward a ghost-free future

Journal of mathematical physics, 2009-11, Vol.50 (11), p.113508-113508-6

2009

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Group analysis of the modified generalized Vakhnenko equation

Communications in nonlinear science & numerical simulation, 2013-04, Vol.18 (4), p.867-877

2013

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From Lagrangian to Quantum Mechanics with Symmetries

Journal of physics. Conference series, 2012-01, Vol.380 (1), p.12008-12

Nucci, M C

2012

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LAGRANGIANS FOR DISSIPATIVE NONLINEAR OSCILLATORS: THE METHOD OF JACOBI LAST MULTIPLIER

Journal of nonlinear mathematical physics, 2010, Vol.17 (2), p.167-178

2010

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Nonclassical Symmetries for a Class of Reaction-Diffusion Equations: the Method of Heir-Equations

Journal of nonlinear mathematical physics, 2013-03, Vol.20 (1), p.44-60

2013

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Many conserved quantities induced by Lie symmetries of a Lagrangian system

Physics letters. A, 2011-03, Vol.375 (11), p.1375-1377

Nucci, M.C.

2011

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Noether symmetries and the quantization of a Liénard-type nonlinear oscillator

Journal of nonlinear mathematical physics, 2014-06, Vol.21 (2), p.248-264

2014

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Quantization of the dynamics of a particle on a double cone by preserving Noether symmetries

Journal of nonlinear mathematical physics, 2017-01, Vol.24 (3), p.356-367

2017

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An integrable SIS model

Journal of mathematical analysis and applications, 2004-02, Vol.290 (2), p.506-518

2004

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The Determination of Nonlocal Symmetries by the Technique of Reduction of Order

Journal of mathematical analysis and applications, 2000-11, Vol.251 (2), p.871-884

2000

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On the inverse problem of calculus of variations for fourth-order equations

Proceedings of the Royal Society. A, Mathematical, physical, and engineering sciences, 2010-08, Vol.466 (2120), p.2309-2323

2010

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Fuchs’ solution of Painlevé VI equation by means of Jacobi’s last multiplier

Journal of mathematical physics, 2007-01, Vol.48 (1), p.013514-013514-7

2007

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Nonclassical symmetries as special solutions of heir-equations

Journal of mathematical analysis and applications, 2003-03, Vol.279 (1), p.168-179

Nucci, M.C

2003

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Lie symmetries, quantisation and c-isochronous nonlinear oscillators

Journal of mathematical analysis and applications, 2006-07, Vol.319 (1), p.357-368

2006

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MAGNETOHYDRODYNAMICS AND DEEP MIXING IN EVOLVED STARS. I. TWO- AND THREE-DIMENSIONAL ANALYTICAL MODELS FOR THE ASYMPTOTIC GIANT BRANCH

Moving energies hide within Noether’s first theorem

Lie symmetries and superintegrability

Symmetries, Lagrangians and Conservation Laws of an Easter Island Population Model

Lagrangians galore

Jacobi’s last multiplier and Lagrangians for multidimensional systems

What symmetries can do for you

Jacobi Last Multiplier and Lie Symmetries: A Novel Application of an Old Relationship

Ubiquitous symmetries

Spectral realization of the Riemann zeros by quantizing H = w ( x )( p + ℓ 2 p / p ): the Lie-Noether symmetry approach

The nonlinear pendulum always oscillates

The method of Ostrogradsky, quantization, and a move toward a ghost-free future

Group analysis of the modified generalized Vakhnenko equation

From Lagrangian to Quantum Mechanics with Symmetries

LAGRANGIANS FOR DISSIPATIVE NONLINEAR OSCILLATORS: THE METHOD OF JACOBI LAST MULTIPLIER

Nonclassical Symmetries for a Class of Reaction-Diffusion Equations: the Method of Heir-Equations

Many conserved quantities induced by Lie symmetries of a Lagrangian system

Noether symmetries and the quantization of a Liénard-type nonlinear oscillator

Quantization of the dynamics of a particle on a double cone by preserving Noether symmetries

An integrable SIS model

The Determination of Nonlocal Symmetries by the Technique of Reduction of Order

On the inverse problem of calculus of variations for fourth-order equations

Fuchs’ solution of Painlevé VI equation by means of Jacobi’s last multiplier

Nonclassical symmetries as special solutions of heir-equations

Lie symmetries, quantisation and c-isochronous nonlinear oscillators

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