Results 191 to 200 of about 336,142 (239)

Thermal slip and variable viscosity analysis on heat rate and magnetic flux through accelerating non-conducting wedge in the presence of induced magnetic field. [PDF]

Sci Rep
Ullah Z, Alotaibi H, Usman A, Khan I, Omer ASA.   +4 more
europepmc   +1 more source

Some remarks about deformation theory and formality conjecture. [PDF]

Ann Univ Ferrara Sez 7 Sci Mat
Chen H, Pertusi L, Zhao X.
europepmc   +1 more source

The impact of various teaching methods on the knowledge of students of different genders: The case of mathematics word problems abstract. [PDF]

Heliyon
Schreiber I, Ashkenazi H.
europepmc   +1 more source

Analytical solution for MHD nanofluid flow over a porous wedge with melting heat transfer. [PDF]

Heliyon
Ahmadi Azar A, Jalili P, Poolaei Moziraji Z, Jalili B, Domiri Ganji D.   +4 more
europepmc   +1 more source

Regular logarithmic connections. [PDF]

Math Ann
Achinger P.
europepmc   +1 more source

ALGEBRAIC GEOMETRY FOR MV-ALGEBRAS [PDF]

The Journal of Symbolic Logic, 2014
AbstractIn this paper we try to apply universal algebraic geometry to MV algebras, that is, we study “MV algebraic sets” given by zeros of MV polynomials, and their “coordinate MV algebras”. We also relate algebraic and geometric objects with theories and models taken in Łukasiewicz many valued logic with constants.
Lawrence P. Belluce, DI NOLA, Antonio, LENZI, Giacomo   +2 more
openaire   +2 more sources

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Workshop on geometry in algebra and algebra in geometry

São Paulo Journal of Mathematical Sciences, 2021
This short note describes some of the contributions to the Workshop GAAG 2019 held in Medellin, Colombia.
H. Bursztyn, V. Futorny, P. Hernandez Rizzo, K. Iusenko, C. Ortiz   +4 more
openaire   +2 more sources

The Algebra-Geometry Dictionary

1992
In this chapter, we will explore the correspondence between ideals and varieties. In §§1 and 2, we will prove the Nullstellensatz, a celebrated theorem which identifies exactly which ideals correspond to varieties. This will allow us to construct a “dictionary” between geometry and algebra, whereby any statement about varieties can be translated into a
Donal O’Shea, David A. Cox, John Little   +2 more
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Geometry, Algebra, and Algorithms

1992
This chapter will introduce some of the basic themes of the book. The geometry we are interested in concerns affine varieties, which are curves and surfaces (and higher dimensional objects) defined by polynomial equations. To understand affine varieties, we will need some algebra, and in particular, we will need to study ideals in the polynomial ring k[
Donal O’Shea, David A. Cox, John Little   +2 more
openaire   +2 more sources

Projective Algebraic Geometry

1992
So far all of the varieties we have studied have been subsets of affine space kn. In this chapter, we will enlarge kn by adding certain “points at ∞” to create n-dimensional projective space \(\mathbb{P}^{n}(k)\). We will then define projective varieties in \(\mathbb{P}^{n}(k)\) and study the projective version of the algebra–geometry dictionary.
David A. Cox, John Little, Donal O’Shea   +2 more
openaire   +2 more sources