automorphic


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automorphic

[¦ȯd·ō¦mȯr·fik]
(petrology)
Of minerals in igneous rock bounded by their own crystal faces. Also known as euhedral; idiomorphic.
References in periodicals archive ?
H],*) is called a second Smarandache left automorphic inverse property loop ([S.
The objectives of this study were: (i) to describe the early growth of hybrid aspen in two sites on reclaimed oil shale opencast and compare it with the results from automorphic arable soils in two sites: in the same region with the quarry area and in South-Estonia; (ii) to study relations between tree growth, foliar and soil properties and define the most limiting growth factors for hybrid aspen in reclaimed quarry areas; (iii) to describe and compare the floristic diversity and vegetation structure in plantations established on reclaimed quarry and on abandoned agricultural land.
The major themes addressed are hyperbolic geometry, automorphic functions, and applications to number theory; ordinary differential equations and dynamical systems; celestial mechanics and related problems; functions of several complex variables; algebraic topology and the Poincare conjecture; partial differential equations of mathematical physics; probability; continuous groups (Lie groups) and their algebras; the principle of relativity and the Poincare group; applied physics; and the philosophy of science.
In upland soils with an automorphic (normal and gleyed) moisture regime, the SOC stocks in the EPL are between 45 and 82 Mg [ha.
By studying the holomorphic structure of automorphic inverse property quasigroups and loops[AIPQ and (AIPL)] and cross inverse property quasigroups and loops[CIPQ and (CIPL)], it is established that the holomorph of a loop is a Smarandache; AIPL, CIPL, Kloop, Bruck-loop or Kikkawa-loop if and only if its Smarandache automorphism group is trivial and the loop is itself is a Smarandache; AIPL, CIPL, K-loop, Bruck-loop or Kikkawa-loop.
lim]) for main types of automorphic soils on unconsolidated soil making rocks for individual grades of granulometric content (n=215).
His research concentrated on number theory, especially automorphic and quadratic forms.
Jacquet is one of the founders of the modern theory of automorphic representations and their associated L-functions.
Lakshmibai, Contributions to automorphic forms, geometry, and number theory, Johns Hopkins Univ.
Topics discussed include Faltings' finiteness theorem, Wiles' proof of Fermat's Last Theorem, modular curves and parametrizations, Heegner points, Shimura varieties, the minimal model program, moduli spaces of curves and maps, deformation theory, Galois cohomology, harmonic analysis, and automorphic functions.

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