We present classical simulation techniques for measure once quantum branching programs. For bounded error syntactic quantum branching program of width w that computes a function with error δ we present a classical deterministic branching program of the same length and width at most (1 + 2/(1 − 2δ))2w that computes the same function. Second technique is a classical stochastic simulation technique for bounded error and unbounded error quantum branching programs. Our result is that it is possible stochastically-classically simulate quantum branching programs with the same length and almost the same width, but we lost bounded error acceptance property.
AbstractIn this paper, the space complexity of non-uniform quantum algorithms is investigated using ...
© 2018, Springer Nature Switzerland AG. Automata and branching programs are known models of computat...
© 2018 Author(s). We investigate the branching program complexity of quantum hashing. We consider a ...
We present classical simulation techniques for measure once quantum branching programs. For b...
The complexity classes defined on the basis of branching programs are considered. Some basic relatio...
We prove upper and lower bounds on the power of quantum and stochastic branching programs of bounded...
We present a classical stochastic simulation technique of quantum Branching programs. This technique...
Abstract. We prove upper and lower bounds on the power of quantum and stochastic branching programs ...
In this paper, we show that one-qubit polynomial time computations are as powerful as NC1 circuits. ...
We present a survey of the communication point of view for a complexity lower bounds proof technique...
AbstractIn this paper, we show that one-qubit polynomial time computations are as powerful as NC1 ci...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
A simple, explicit boolean function on 2n input bits is presented that is computable by errorfree q...
AbstractIn this paper, the space complexity of non-uniform quantum algorithms is investigated using ...
© 2018, Springer Nature Switzerland AG. Automata and branching programs are known models of computat...
© 2018 Author(s). We investigate the branching program complexity of quantum hashing. We consider a ...
We present classical simulation techniques for measure once quantum branching programs. For b...
The complexity classes defined on the basis of branching programs are considered. Some basic relatio...
We prove upper and lower bounds on the power of quantum and stochastic branching programs of bounded...
We present a classical stochastic simulation technique of quantum Branching programs. This technique...
Abstract. We prove upper and lower bounds on the power of quantum and stochastic branching programs ...
In this paper, we show that one-qubit polynomial time computations are as powerful as NC1 circuits. ...
We present a survey of the communication point of view for a complexity lower bounds proof technique...
AbstractIn this paper, we show that one-qubit polynomial time computations are as powerful as NC1 ci...
All in-text references underlined in blue are linked to publications on ResearchGate, letting you ac...
A simple, explicit boolean function on 2n input bits is presented that is computable by errorfree q...
AbstractIn this paper, the space complexity of non-uniform quantum algorithms is investigated using ...
© 2018, Springer Nature Switzerland AG. Automata and branching programs are known models of computat...
© 2018 Author(s). We investigate the branching program complexity of quantum hashing. We consider a ...