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40
Title Global Congruence of Carbon Storage and Biodiversity in....pdf
Title Global Congruence of Carbon Storage and Biodiversity in…
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47
gratefully acknowledged. GOAL CONGRUENCE AND EVALUATION OF PERFORMANCE MEASURES.pdf
gratefully acknowledged. GOAL CONGRUENCE AND EVALUATION OF PERFORMANCE MEASURES
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43
The effects of congruence and incongruence in the....pdf
The effects of congruence and incongruence in the…
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27
Ethnic identity, political identity and ethnic conflict simulating the effect of congruence between the.pdf
Ethnic identity, political identity and ethnic conflict simulating the effect of congruence between the
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43
canonical forms for unitary congruence and congruence.pdf
canonical forms for unitary congruence and congruence
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48
Probabilistic Bisimulation as a Congruence - ResearchGate.pdf
Probabilistic Bisimulation as a Congruence - ResearchGate
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41
Congruence between the intended, implemented and attained ICT.pdf
Congruence between the intended, implemented and attained ICT
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23
HYPERSPACES OF SMOOTH CONVEX BODIES UP TO CONGRUENCE.pdf
HYPERSPACES OF SMOOTH CONVEX BODIES UP TO CONGRUENCE
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31
10.1.1.220.148 The Modular Degree, Congruence Primes, and Multiplicity One.pdf
The modular degree and congruence number are two fundamental invariants of an elliptic curve over the rational field. Frey and Müller have asked whether these invariants coincide. We find that the question has a negative answer, and show that in the counterexamples, multiplicity one (defined below) does not hold. At the same time, we prove a theorem about the relation between the two invariants: the modular degree divides the congruence number, and the ratio is divisible only by primes whose squares divide the conductor of the elliptic curve. We discuss the ratio even in the case where the square of a prime does divide the conductor, and we study analogues of the two invariants for modular abelian varieties of arbitrary dimension. 1
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46
201102.4046v1 Congruence schemes [同余概型].pdf
A new category of algebro-geometric objects is defined which contains the category of monoidal schemes, or schemes over F1, and the category of Grothendieck schemes as subcategories.
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