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Various superconducting lattices were simulated and can be treated aslattices of superconducting atoms with preimposed symmetry in 1, 2 and 3dimensions. Hybrid Schroedinger-Ginzburg-Landau approach is based on the factof the mathematical similarity of Ginzburg-Landau (GL) and Schroedingerformalisms. Starting from Schroedinger approach by change of term V(x)-E withterm $\alpha(x)+\beta(x)|\psi(x)|^2$ we arrived at the Ginzburg-Landauequation. In the presented relaxation algorithm we use one and two dimensionalground energy solutions of Schroedinger equation and placed them as startingtrial solution for GL relaxation method. In consecutive steps we increase thenonlinear term in the GL equation which results in achieving a stable approachof solution of GL equation. The obtained numerical results and used methodologyform simulation platform bases for study of superconducting integratedstructures that can model various superconducting devices. In general, one canmodel time-dependent geometry of superconducting structures.

Hybrid Schroedinger-Ginzburg-Landau (Sch-GL) approach in study of superconducting integrated structures