β Scribed by Christian Beck
No coin nor oath required. For personal study only.
This work describes applications for spatio-temporal chaotic dynamical systems in elementary particle physics and quantum field theories. The stochastic quantization approach of Parisi and Wu is extended to more general deterministic chaotic processes as generated by coupled map lattices. In particular, so-called chaotic strings are introduced as a suitable small-scale dynamics of vacuum fluctuations. This more general approach to second quantization reduces to the ordinary stochastic quantization scheme on large scales, but it also opens up interesting perspectives: chaotic strings appear to minimize their vacuum energy for the observed numerical values of the free standard model parameters.
π SIMILAR VOLUMES
Describes new applications for spatio-temporal chaotic dynamical systems in elementary particle physics and quantum field theories. For graduate students, researchers and academics involved in dynamical systems, statistical physics and high energy physics.
<p><P>Modern advanced semiconductor lasers show complex spatio-temporal dynamics of the emitted light. The interaction of light and matter is determined by a variety of nonlinear and quantum-optical processes that occur on various time and length scales. The active medium directly couples the micros
Nonlinear transport phenomena are an increasingly important aspect of modern semiconductor research. This volume deals with complex nonlinear dynamics, pattern formation, and chaotic behavior in such systems. It bridges the gap between two well-established fields: the theory of dynamic systems and n
<p><span>This thesis presents the first realization of non-reciprocal energy transfer between two cantilevers by quantum vacuum fluctuations. According to quantum mechanics, vacuum is not empty but full of fluctuations due to zero-point energy. Such quantum vacuum fluctuations can lead to an attract
<span>Unifying topics that are scattered throughout the literature, this book offers a definitive review of mathematical aspects of quantization and quantum field theory. It presents both basic and advanced topics of quantum field theory in a mathematically consistent way, focusing on canonical comm