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A Summary of Robinson's CQ 3 July 2021 tags: notes, - convex-optimization Reference: NUS MA6253 Conic Programming Lecture Notes of Sun Defeng. This notes summarize the concept and meaning of Robinson's …

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A kondenzációs kazánok füstgáz hőmérséklete alacsony, az égésterméket a kazánban lévő ventilátor fújja ki. A működés során sok kondenzvíz keletkezik, amit a kondenzációs …

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If f(z) = h(z) (z z0)m; h(z) analytic on Dr(z0) and h(z0) 6= 0, we say f(z) has a pole of order m at z0:We can then write: f(z) = X1 k= m ak (z z0)k; z 2Dr(z0)nfz0g where X1 k=0 ak (z z0)k converges on Dr(z0) for some r >0. The term X 1 k= m ak (z z0)k = a m (z z0)m a 1 (z z0) is called the principal part of f(z) at z0.

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which converges for Re z > 0. For the function K (z) we use the term Kurepa's func-tion and it is a solution of the functional equation (1). Let us observe that since K(z - 1) = K(z)- r(z), it is possible to make analytical continuation of Kurepa's function K(z) for Rez < 0. In that way, the Kurepa's function K(z) is a mero-