The measure-theoretical approach to -adic probability theory
The theory and applications of complex matrix scalings
We generalize the theory of positive diagonal scalings of real positive definite matrices to complex diagonal scalings of complex positive definite matrices. A matrix A is a diagonal scaling of a positive definite matrix M if there exists an invertible complex diagonal matrix D such that A = D*MD and where every row and every column of A sums to one. We look at some of the key properties of complex diagonal scalings and we conjecture that every n by n positive definite matrix has at most 2n−1 scalings...
The tripartite separability of density matrices of graphs.
The wave equation in random domains : localization of the normal modes in the small frequency region
Tightness results for laws of diffusion processes application to stochastic mechanics
Time and space complexity of reversible pebbling
This paper investigates one possible model of reversible computations, an important paradigm in the context of quantum computing. Introduced by Bennett, a reversible pebble game is an abstraction of reversible computation that allows to examine the space and time complexity of various classes of problems. We present a technique for proving lower and upper bounds on time and space complexity for several types of graphs. Using this technique we show that the time needed to achieve optimal space for...
Time and space complexity of reversible pebbling
This paper investigates one possible model of reversible computations, an important paradigm in the context of quantum computing. Introduced by Bennett, a reversible pebble game is an abstraction of reversible computation that allows to examine the space and time complexity of various classes of problems. We present a technique for proving lower and upper bounds on time and space complexity for several types of graphs. Using this technique we show that the time needed to achieve optimal space for...
Time as a quantum observable, canonically conjugated to energy, and foundations of self-consistent time analysis of quantum processes.
Time-space duality and Salam-Weinberg model
Topological views on computational complexity.
Topologies in atomic quantum logics
Topologies on quantum logics induced by measures
Towards a discretization of quantum theory
Towards applying computational complexity to foundations of physics.
Towards the subquantum theory
Toy quantum mechanics using hidden variables.
Trigonometric perturbation of the gaussian generalized fields. Small coupling results
Two versions of the projection postulate: from EPR argument to one-way quantum computing and teleportation.
Two-valued states on a concrete logic and the additivity problem
Über die Grundlagen der Quantenmechanik