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Lower bounds and hierarchies for quantum memoryless communication protocols and quantum ordered binary decision diagrams with repeated test
. As an application of communication complexity results, we consider Quantum Ordered Read-k-times Branching Programs

The complexity of classical and quantum branching programs: A communication complexity approach technique for classical (deterministic, nondeterministic and randomized) and quantum models of branching

On simulating the quantum and classical branching programs these relations, we developed a method of "linear simulation" of a quantum branching program and a method

Quantum Transparency of Barriers and Reflection from Wells for Clusters of Identical ParticlesA method for solving the problem of quantum transmission through potential barriers or potential

Reordering method and hierarchies for quantum and classical ordered binary decision diagrams version of read-once Quantum Branching Programs, with respect to “width” complexity. It is known

Quantum and stochastic branching programs of bounded widthWe prove upper and lower bounds on the power of quantum and stochastic branching programs

On the quantum and classical complexity of solving subtraction games are sometimes referred as one-heap Nim games. We describe a quantum algorithm which is applicable to any game

Model of a programmable quantum processing unit based on a quantum transistor effect
), which we use as a basis for the Quantum Programming Framework. This framework makes it possible

Analysis of Properties of Quantum Hashing of binary quantum hashing that allows one to represent binary sets as quantum states. We show

Comparative power of quantum and classical computation modelsIn the talk we present results on comparitve power of classical and quantum computational models

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