Pages that link to "Item:Q1569322"
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The following pages link to The method of boundary integral equations for a model of electric current in superconductors (Q1569322):
Displaying 10 items.
- The critical state in thin superconductors as a mixed boundary value problem: analysis and solution by means of the Erdélyi-Kober operators (Q438635) (← links)
- Leaf superposition property for integer rectifiable currents (Q939234) (← links)
- Application of the method of volume and boundary integral equations in models of magnetic systems with superconducting shields. (Q1395257) (← links)
- Theory of the measurement of resistivity of superconductors and its dual integral equations. (Q1967976) (← links)
- Extraction of inductances and spatial distributions of currents in a model of superconducting neuron (Q2038502) (← links)
- Calculation of the inductance of normal conductors and superconductors (Q2088555) (← links)
- Thin-film superconducting rings in the critical state: the mixed boundary value approach (Q2342148) (← links)
- An integral equation method for a boundary value problem in superconductivity (Q3156996) (← links)
- (Q4524112) (← links)
- Multigrid method for numerical modelling of high temperature superconductors (Q5087669) (← links)