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Titlebook: Essays in Mathematics and its Applications; In Honor of Stephen Panos M. Pardalos,Themistocles M. Rassias Book 2012 Springer-Verlag Berlin

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Riemann, Hurwitz and Hurwitz-Lerch Zeta Functions and Associated Series and Integrals,urwitz (or generalized) Zeta function ., and the Hurwitz-Lerch Zeta function . as well as its various interesting extensions and generalizations. We first investigate the problems associated with the evaluations and representations of . when ., . being the set of natural numbers, emphasizing upon se
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Gyrations: The Missing Link Between Classical Mechanics with Its Underlying Euclidean Geometry and th Anniversary of Steve Smale for his leadership and commitment to excellence in the field of geometric mechanics. A study of Thomas precession in terms of its underlying hyperbolic geometry and elegant algebra is presented here in order to clarify the concept of Thomas precession. We review the stu
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https://doi.org/10.1007/978-3-663-14485-4itions, which are enough for our revised proof. In addition, we note that a slightly stronger differentiability hypothesis than we stated in Mather (J Math Sci NY 124:5275–5289, 2003) is needed. In the later sections of this paper, we make some observations related to the proof of Theorem 1. The complete (revised) proof will appear elsewhere.
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Going Further with Clean REST APIs, and data sets. See also [2]. In this paper, we will first give an explicit description of homology at a scale, for a compact metric space. We will then describe a Hodge theory for the corresponding cohomology when the space has a Borel probability measure.
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Arnold Diffusion by Variational Methods,itions, which are enough for our revised proof. In addition, we note that a slightly stronger differentiability hypothesis than we stated in Mather (J Math Sci NY 124:5275–5289, 2003) is needed. In the later sections of this paper, we make some observations related to the proof of Theorem 1. The complete (revised) proof will appear elsewhere.
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