A quantum algorithm is exact if it always produces the correct answer, on any input. Coming up with exact quantum algorithms that substantially outperform the best classical algorithm has been a quite challenging task. In this paper, we present two new exact quantum algorithms for natural problems: - for the problem EXACT_k^n in which we have to determine whether the sequence of input bits x_1, ..., x_n contains exactly k values x_i=1; - for the problem THRESHOLD_k^n in which we have to determine if at least k of n input bits are equal to 1
We define a new query measure we call quantum distinguishing complexity, denoted QD(f) for a Boolean...
We establish a lower bound of $\Omega{(\sqrt{n})}$ on the bounded-error quantum query complexity of ...
Ir pierādīts, ka nejaušai n-bitu Būla funkcijai optimālam kvantu vaicājošajam algoritmam ir nepiecie...
We present several families of total boolean functions which have exact quantum query complexity whi...
We present several families of total boolean functions which have exact quantum query complexity whi...
Quantum algorithms can be analyzed in a query model to compute Boolean functions where input is give...
Many quantum algorithms can be analyzed in a query model to compute Boolean functions where input is...
Darbā ir analizēti zināmi unikāli precīzie kvantu algoritmi, kuru īpašības ir atšķirīgas no citiem l...
Quantum algorithms can be analyzed in a query model to compute Boolean functions. Function input is...
In this paper we study the complexity of quantum query algorithms computing the value of Boolean fun...
AbstractThis work studies the quantum query complexity of Boolean functions in an unbounded-error sc...
Abstract. It has long been known that any Boolean function that depends on n input variables has bot...
Būla funkcijas klasiskā vaicājumu sarežģītība ir vismazākais funkcijas ieejas mainīgo skaits, kas ir...
It has long been known that any Boolean function that depends on n input variables has both degree a...
It has long been known that any Boolean function that depends on n input variables has both degree a...
We define a new query measure we call quantum distinguishing complexity, denoted QD(f) for a Boolean...
We establish a lower bound of $\Omega{(\sqrt{n})}$ on the bounded-error quantum query complexity of ...
Ir pierādīts, ka nejaušai n-bitu Būla funkcijai optimālam kvantu vaicājošajam algoritmam ir nepiecie...
We present several families of total boolean functions which have exact quantum query complexity whi...
We present several families of total boolean functions which have exact quantum query complexity whi...
Quantum algorithms can be analyzed in a query model to compute Boolean functions where input is give...
Many quantum algorithms can be analyzed in a query model to compute Boolean functions where input is...
Darbā ir analizēti zināmi unikāli precīzie kvantu algoritmi, kuru īpašības ir atšķirīgas no citiem l...
Quantum algorithms can be analyzed in a query model to compute Boolean functions. Function input is...
In this paper we study the complexity of quantum query algorithms computing the value of Boolean fun...
AbstractThis work studies the quantum query complexity of Boolean functions in an unbounded-error sc...
Abstract. It has long been known that any Boolean function that depends on n input variables has bot...
Būla funkcijas klasiskā vaicājumu sarežģītība ir vismazākais funkcijas ieejas mainīgo skaits, kas ir...
It has long been known that any Boolean function that depends on n input variables has both degree a...
It has long been known that any Boolean function that depends on n input variables has both degree a...
We define a new query measure we call quantum distinguishing complexity, denoted QD(f) for a Boolean...
We establish a lower bound of $\Omega{(\sqrt{n})}$ on the bounded-error quantum query complexity of ...
Ir pierādīts, ka nejaušai n-bitu Būla funkcijai optimālam kvantu vaicājošajam algoritmam ir nepiecie...