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We propose a hypercube switching architecture for the perfect state transfer(PST) where we prove that it is always possible to find an induced hypercube inany given hypercube of any dimension such that PST can be performed between anytwo given vertices of the original hypercube. We then generalise this switchingscheme over arbitrary number of qubits where also this routing feature of PSTbetween any two vertices is possible. It is shown that this is optimal andscalable architecture for quantum computing with the feature of routing. Thisallows for a scalable and growing network of qubits. We demonstrate thisswitching scheme to be experimentally realizable using superconducting transmonqubits with tunable couplings. We also propose a PST assisted quantum computingmodel where we show the computational advantage of using PST against theconventional resource expensive quantum swap gates. In addition, we present thenumerical study of signed graphs under Corona product of graphs and show fewexamples where PST is established, in contrast to pre-existing results in theliterature for disproof of PST under Corona product. We also report an error inpre-existing research for qudit state transfer over Bosonic Hamiltonian whereunitarity is violated.

A switching approach for perfect state transfer over a scalable and routing enabled network architecture with superconducting qubits