A relativistic q-deformed Dunkl-Fokker-Planck equation is formulated with supersymmetry and reflection symmetry, yielding exact algebraic solutions for the harmonic oscillator and an effective Hamiltonian after Foldy-Wouthuysen reduction.
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3 Pith papers cite this work. Polarity classification is still indexing.
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Introduces catability as a functional metric for phase-dependent coherence in graphene superpositions using Lie algebra and Green functions.
Defines a phase-sensitive catability operator for relativistic spin-s states inside a unified Lie-algebraic FW framework.
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Testing $(q)$-Deformed Dunkl-Fokker-Planck Equation Algebra with Supersymmetry (SUSY) and Foldy-Wouthuysen (FW) Measurement
A relativistic q-deformed Dunkl-Fokker-Planck equation is formulated with supersymmetry and reflection symmetry, yielding exact algebraic solutions for the harmonic oscillator and an effective Hamiltonian after Foldy-Wouthuysen reduction.
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Testing Catability and Coherent Superposition of $2\mathcal{D}$ Graphene Quantum system
Introduces catability as a functional metric for phase-dependent coherence in graphene superpositions using Lie algebra and Green functions.
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Generalized Catability of Relativistic Quantum States Measurement in a Unified Lie-Algebraic Foldy-Wouthuysen (FW) Framework
Defines a phase-sensitive catability operator for relativistic spin-s states inside a unified Lie-algebraic FW framework.