منابع مشابه
Mathematics Subject Classification and Related Schemes in the OAI Framework
This talk aims to give a feeling of the roles that discipline-oriented subject classifications play in scientific communication, in the perspective of the Open Archives movement for the free dissemination of information in research activities. Mathematics, and Mathematics Subject Classification, will be the focuses around which we will move to discover a variety of presentation modes, protocols...
متن کاملReimplementing the Mathematics Subject Classification (MSC) as a Linked Open Dataset
The Mathematics Subject Classification (MSC) is a widely used scheme for classifying documents in mathematics by subject. Its traditional, idiosyncratic conceptualization and representation makes the scheme hard to maintain and requires custom implementations of search, query and annotation support. This limits uptake e.g. in semantic web technologies in general and the creation and exploration...
متن کاملShifted products that are coprime pure powers (Mathematics Subject classification: Primary 11B75, 11D99; Secondary 05D10, 05C38)
A set A of positive integers is called a coprime Diophantine powerset if the shifted product ab + 1 of two different elements a and b of A is always a pure power, and the occuring pure powers are all coprime. We prove that each coprime Diophantine powerset A ⊂ {1, . . . , N} has |A| ≤ 8000 logN/ log logN for sufficiently large N . The proof combines results from extremal graph theory with numbe...
متن کاملAn Asymptotic Formula for the Coefficients of J(z) Mathematics Subject Classification 2010: 11f30
Published 15 We obtain a new proof of an asymptotic formula for the coefficients of the j-invariant 16 of elliptic curves. Our proof does not use the circle method. We use Laplace's method 17 of steepest descent and the Hardy–Ramanujan asymptotic formula for the partition 18 function. (The latter asymptotic formula can be derived without the circle method.)
متن کاملAMS Mathematics Subject Classification Numbers: 53C05, 58J40. RIEMANNIAN GEOMETRY ON LOOP SPACES
A Riemannian metric on a manifold M induces a family of Riemannian metrics on the loop space LM depending on a Sobolev space parameter s. In Part I, we compute the Levi-Civita connection for these metrics for s ∈ Z. The connection and curvature forms take values in pseudodifferential operators (ΨDOs), and we compute the top symbols of these forms. In Part II, we develop a theory of Wodzicki-Che...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: EMS Newsletter
سال: 2020
ISSN: 1027-488X
DOI: 10.4171/news/115/2