Titlebook: Relativistic Flight Mechanics and Space Travel; Richard F. Tinder Book 2007 Springer Nature Switzerland AG 2007

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Richard F. Tindering formula involves a sum of oscillatory terms associated with the dynamical complex dimensions of the flow. We then focus in Section 7.3 on the special case of self-similar flows and deduce from our explicit formulas a Prime Orbit Theorem with error term. For a self-similar flow, we define the lat

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ing formula involves a sum of oscillatory terms associated with the dynamical complex dimensions of the flow. We then focus in Section 7.3 on the special case of self-similar flows and deduce from our explicit formulas a Prime Orbit Theorem with error term. For a self-similar flow, we define the lat

Evocative

Richard F. Tinder limit the cre- ative process of the architect. Analogously, we tend to analyze natural struc- tures as if nature had used similar stacked renderings, rather than, for instance, a system of packed spheres, with the result that we fail to perceive the system of organization determining the form of such structu978-1-4612-6918-2978-1-4612-0843-3

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Richard F. Tinder cre- ative process of the architect. Analogously, we tend to analyze natural struc- tures as if nature had used similar stacked renderings, rather than, for instance, a system of packed spheres, with the result that we fail to perceive the system of organization determining the form of such structu

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Richard F. Tinderror term. The precise order of the error term depends on the dimension-free region of the dynamical zeta function, as in the classical Prime Number Theorem. Applying the results of Chapter 3, we find that this region, and hence the error term, depends on properties of Diophantine approximation of th

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