Experimental realization of Shor`s quantum factoring algorithm using
... The number of steps any classical computer requires in order to ®nd the prime factors of an l-digit integer N increases exponentially with l, at least using algorithms known at present1. Factoring large integers is therefore conjectured to be intractable classically, an observation underlying the se ...
... The number of steps any classical computer requires in order to ®nd the prime factors of an l-digit integer N increases exponentially with l, at least using algorithms known at present1. Factoring large integers is therefore conjectured to be intractable classically, an observation underlying the se ...
Localization and the Semiclassical Limit in Quantum Field Theories
... dynamical evolution can be also recovered from the quantized bosonic fields in the limit ~ → 0. An important problem here is to identify appropriate localized states and position operators in the context of relativistic quantum mechanics. This question was analyzed and answered in a classical work b ...
... dynamical evolution can be also recovered from the quantized bosonic fields in the limit ~ → 0. An important problem here is to identify appropriate localized states and position operators in the context of relativistic quantum mechanics. This question was analyzed and answered in a classical work b ...
Chapter 1 - Inphinity
... biological units. Transformation theory will be discussed in terms of a hermitian matrix for the exchange of energy states within these quantic interactions, predicting the discrete energy jumps that are accounted for in biology. Homeopathy will be introduced through an electronic analogy of the law ...
... biological units. Transformation theory will be discussed in terms of a hermitian matrix for the exchange of energy states within these quantic interactions, predicting the discrete energy jumps that are accounted for in biology. Homeopathy will be introduced through an electronic analogy of the law ...
Applications of Quantum Field Theory in Condensed Matter
... is the first breather mass. The specific heat, given by c = T ∂ 2 f /∂T 2 , thereby obtained is in excellent agreement with the experiment [7]. Another successful application of sine-Gordon theory in copper benzoate concerns its spectrum of excitations. From (14) we can obtain the ratio of the breat ...
... is the first breather mass. The specific heat, given by c = T ∂ 2 f /∂T 2 , thereby obtained is in excellent agreement with the experiment [7]. Another successful application of sine-Gordon theory in copper benzoate concerns its spectrum of excitations. From (14) we can obtain the ratio of the breat ...
