Pages that link to "Item:Q2583437"
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The following pages link to Nonpertubative contributions in quantum-mechanical models: the instantonic approach (Q2583437):
Displaying 11 items.
- The bounce method in the theory of quantum decay (Q1290422) (← links)
- Semiclassical matrix elements for the quartic oscillator (Q1326237) (← links)
- New instantons in the double-well potential (Q1595807) (← links)
- Calculation of the determinant of shape invariant operators. (Q1968301) (← links)
- Calculation of the level splitting of energy and the decay rate of some one-dimensional potentials by instantons method (Q2737846) (← links)
- Basic and fluctuating periodic instantons in quantum tunneling (Q2805521) (← links)
- Nonperturbative square-well approximation to a quantum theory (Q3348358) (← links)
- Quantum-mechanical tunneling: Differential operators, zeta-functions and determinants (Q4532406) (← links)
- AN OPEN QUESTION: ARE TOPOLOGICAL ARGUMENTS HELPFUL IN SETTING INITIAL CONDITIONS FOR TRANSPORT PROBLEMS IN CONDENSED MATTER PHYSICS? (Q5291581) (← links)
- A NEW S-S′ PAIR CREATION RATE EXPRESSION IMPROVING UPON ZENER CURVES FOR I-E PLOTS (Q5485738) (← links)
- MAKING AN ANALOGY BETWEEN A MULTI-CHAIN INTERACTION IN CHARGE DENSITY WAVE TRANSPORT AND THE USE OF WAVE FUNCTIONALS TO FORM S–S′ PAIRS (Q5704271) (← links)
