https://cst.temple.edu/sites/cst/files/theses1/bao.pdf
Note that in the case p = 2, an explicit basis of M2k( 0(2)) is given by f(E 2)aEb 4j2a + 4b = 2kg; where E 2(z) = E2(z) 2E(2z) and E2(z); E4(z) is Eisenstein series of weight 2 and 4 respectively (see page 56 of [14]). One checks that S10( 0(2)) is one dimensional and the Fourier expansion of
https://sites.temple.edu/dwolf/files/2020/06/Plato-on-Pain.pdf
In various passages of his corpus Plato’s dramatic characters discuss pain. With respect to what pain is, including what kinds of pain there are, the most incisive discussions occur at Republic 583-587, Philebus 31-55, and Timaeus 64-65.1 The foci of these passages dif-fer from one another and do so in several ways. First the Republic and Philebus passages focus on pleasure. However Plato ...
https://cis.temple.edu/~wu/research/publications/Publication_files/ICDE2024_Xu.pdf
Similar to Lemma 1, we can also prove that the mapping satisfies the assumptions (H1-H5) in [37]. Next, given this contraction mapping, there exists a unique fixed-point based on the fixed-point theorem, i.e., the fixed point can be found by initializing the iterations with an arbitrary point.
https://guides.temple.edu/az/databases
Case Files Collection offers the best-selling Case Files content in an interactive format. This collection features: the complete collection of basic science, clinical medicine, and post-graduate level cases from 23 Case Files series books; an interactive format; and personalized functionality to let users mark their progress through completed and unseen cases.
https://guides.temple.edu/az/databases?q=%E5%9B%BD%E4%BA%A7%E5%B9%BC%E5%A5%B3%E8%A7%86%E9%A2%91-
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https://cis.temple.edu/~latecki/Courses/CIS166-05/Lectures/graph.ppt
The edges e1 and e2 are multiple edges if f(e1) = f(e2) Representation Example: V = {u, v, w}, E = {e1, e2, e3, e4} Definitions – Graph Type Terminology – Undirected graphs u and v are adjacent if {u, v} is an edge, e is called incident with u and v. u and v are called endpoints of {u, v} Degree of Vertex (deg (v)): the number of edges ...