Global ETD Search
Search theses and dissertations gathered from participating repositories worldwide. Every result links back to the library that holds it. No account is needed.
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Showing 1 to 20 of 1725 for “"Theorem"”.
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Ore's theorem
… discovered by O. Ore in 1938, as well as related theorems and corollaries. Ore's Theorem and its corollaries provide us with several results relating distributive lattices with cyclic groups.</p>
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Ore's theorem
… discovered by O. Ore in 1938, as well as related theorems and corollaries. Ore's Theorem and its corollaries provide us with several results relating distributive lattices with cyclic groups.</p>
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Gödel's incompleteness theorem
… is to state and prove Gödel's Incompleteness Theorem for number theory"--Document.</p>
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Approximate converse theorem
… theme of this thesis is an "approximate converse theorem" for globally unramified cuspidal representations of PGL(n, A), n ≥ 1. For a given set of Langlands parameters for some places of Q, we can compute ε > 0 such that there exists a genuine globally unramified cuspidal representation, whose …
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A global Boettcher's theorem
… rational functions that is analogous to a local theorem of L. E. Boettcher (1904). Under the hypotheses that f is a complex rational function with a superattractive fixed point $\alpha$ of order $p \ge 2$ and that $\alpha$ is the only critical point of f in the immediate basin of attraction of …
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Variations of Turán's theorem
Submission original under an indefinite embargo labeled 'Open Access'. The submission was exported from vireo on 2022-11-11 without embargo terms
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An Exposition Of Dirichlet’s Theorem
… an unbounded number of primes. Dirichlet's theorem tells us \(\{a + tk\}_{k \geq 1}\) contains infinitely many primes if \((a, t) = 1\). In proving this theorem, Dirichlet appeals not to Euclid's proof of there being infinitely many primes, but rather to a proof given Euler. Euler's proof is …
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On Proofs of Sylow's Theorem
We give five proofs of Sylow's Theorem. The proofs given will be Sylow's original proof, the Cauchy-Frobenius proof using double cosets, Frobenius' proof (two versions) using the class equation, and Wielandt's proof using subsets. We give a number of different examples to illustrate the various …
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A Limit Theorem in Cryptography.
… - 0. We give a proof of this theorem using the Stein-Chen method: As <em>q<sup>m</sup></em> approaches infinity, the distribution of Λ<sub>π</sub>(Δ<em>x</em>, Δ<em>y</em>) is approximately Poisson with parameter ½. Error bounds for this approximation are provided.</p>
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Recovery theorem: expounded and applied
… is concerned with Ross' (2011) Recovery Theorem. It is generally held that a forward-looking probability distribution is unobtainable from derivative prices, because the market's risk-preferences are conceptually inextricable from the implied real-world distribution. Ross' result recovers …
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Effective Versions of Ramsey's Theorem
Ramsey's Theorem states that if $P = \{C\sb1,\...,C\sb{n}\}$ is a partition of ($\omega\rbrack\sp{k}$ (the set of all unordered k-tuples of natural numbers) into finitely many classes, then there exists an infinite set A which is homogeneous for P; i.e., there exists $j, 1 \le j \le n,$ such that …
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Lusin's Theorem in Metric Theory
Made available in DSpace on 2014-12-05T21:50:24Z (GMT). No. of bitstreams: 1 6402863.pdf: 1015761 bytes, checksum: 6f09e643c3a10dfed6b9bd9facdf6ec3 (MD5) Previous issue date: 1963
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Generalizations of Kempe's universality theorem
… proof of what is now called Kempe's Universality Theorem: that the intersection of a closed disk with any curve in R2 defined by a polynomial equation can be drawn by a linkage. Kapovich and Millson published the first correct proof of this claim in 2002, but their argument relied on different, …
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Halphen's theorem and related results
Halphen's Theorem states that, "A necessary and sufficient condition for every dynamical trajectory in a positional field of force in E3 to be planar is that the field of force is either parallel or central." This result has been known for some time, however only the sufficiency part of the theorem …
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Pólya's Enumeration Theorem and Its Applications
… thesis presents and proves Pólya's enumeration theorem (PET) along with the necessary background knowledge. Also, applications are presented in coloring problems, graph theory, number theory and chemistry. The statement and proof of PET is preceded by detailed discussions on Burnside's lemma, …
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THE INDEX THEOREM FOR QUASI-TORI
The Index theorem for holomorphic line bundles on complex tori asserts that some cohomology groups of a line bundle vanish according to the numbers of negative and positive eigenvalues of the associated hermitian form. In this thesis, this theorem is generalized to quasi-tori, i.e. connected …
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A general discrete-time arbitrage theorem
Please read the abstract in the front section of this document
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