Pages that link to "Item:Q487825"
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The following pages link to Multi-physics computational grains (MPCGs) for direct numerical simulation (DNS) of piezoelectric composite/porous materials and structures (Q487825):
Displaying 11 items.
- A simple efficient methodology for Dirac equation in minimal length quantum mechanics (Q261119) (← links)
- Exact solution of the Klein-Gordon equation in the presence of a minimal length (Q653520) (← links)
- Minimal length Schrödinger equation with harmonic potential in the presence of a magnetic field (Q903902) (← links)
- The application of minimal length in Klein-Gordon equation with Hulthen potential using asymptotic iteration method (Q1629360) (← links)
- Computational piezo-grains (CPGs) for a highly-efficient micromechanical modeling of heterogeneous piezoelectric-piezomagnetic composites (Q1657711) (← links)
- Hybrid Trefftz polygonal elements for heat conduction problems with inclusions/voids (Q2203256) (← links)
- Exactly solvable problems in the momentum space with a minimum uncertainty in position (Q2804964) (← links)
- Scattering states of Hulthén interaction in minimal length quantum mechanics (Q2840604) (← links)
- Generalized uncertainty principle and the asymmetrical spinless Salpeter Coulomb problem (Q4586500) (← links)
- Schrödinger equation and resonant scattering in the presence of a minimal length (Q5963997) (← links)
- A direct \(\mathrm{FE}^2\) method for concurrent multilevel modeling of piezoelectric materials and structures (Q6153833) (← links)
