Search results for "FINITE-RANGE"

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Solution of universal nonrelativistic nuclear DFT equations in the Cartesian deformed harmonic-oscillator basis. (IX) HFODD (v3.06h) : a new version …

2021

We describe the new version (v3.06h) of the code HFODD that solves the universal nonrelativistic nuclear DFT Hartree-Fock or Hartree-Fock-Bogolyubov problem by using the Cartesian deformed harmonic-oscillator basis. In the new version, we implemented the following new features: (i) zero-range three- and four-body central terms, (ii) zero-range three-body gradient terms, (iii) zero-range tensor terms, (iv) zero-range isospin-breaking terms, (v) finite-range higher-order regularized terms, (vi) finite-range separable terms, (vii) zero-range two-body pairing terms, (viii) multi-quasiparticle blocking, (ix) Pfaffian overlaps, (x) particle-number and parity symmetry restoration, (xi) axializatio…

Nuclear and High Energy Physics[PHYS.NUCL]Physics [physics]/Nuclear Theory [nucl-th]Nuclear Theoryharmonic-oscillator basisMEAN-FIELDFOS: Physical sciencesPfaffianPART114 Physical sciences01 natural sciencesSeparable spacelaw.inventionNuclear Theory (nucl-th)värähtelytlawFINITE-RANGEBOGOLYUBOV EQUATIONS0103 physical sciencesCartesian coordinate systemTensornuclear DFT010306 general physicsHarmonic oscillatorMathematical physicsPARAMETRIZATIONPhysicsBasis (linear algebra)010308 nuclear & particles physicstiheysfunktionaaliteoriatietokoneohjelmatParity (physics)HARTREE-FOCK EQUATIONSHFODDGROUND-STATEPairingnumeerinen analyysiFORCESydinfysiikka
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Linear Response Theory with finite-range interactions

2021

International audience; This review focuses on the calculation of infinite nuclear matter response functions using phenomenological finite-range interactions, equipped or not with tensor terms. These include Gogny and Nakada families, which are commonly used in the literature. Because of the finite-range, the main technical difficulty stems from the exchange terms of the particle–hole interaction. We first present results based on the so-called Landau and Landau-like approximations of the particle–hole interaction. Then, we review two methods which in principle provide numerically exact response functions. The first one is based on a multipolar expansion of both the particle–hole interactio…

Finite-range interactionsNuclear and High Energy PhysicsFinite size instabilities[PHYS.NUCL]Physics [physics]/Nuclear Theory [nucl-th]Nuclear TheoryFormalism (philosophy)Gogny and Nakada interactionsFOS: Physical sciencesContinued fraction approximation01 natural sciencesNuclear Theory (nucl-th)0103 physical sciencesTensorStatistical physics010306 general physicsContinued fractionPhysicsDegree (graph theory)010308 nuclear & particles physicsPropagatorFunction (mathematics)16. Peace & justiceNuclear matterLinear response theoryMultipolar expansionLinear response theory
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