Примеры использования Mirror symmetry на Английском языке и их переводы на Русский язык
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Stocks rule, mirror symmetry rule.
Mirror symmetry was originally discovered by physicists.
In most dolmens front slabs have marked mirror symmetry.
For such theories, mirror symmetry is a useful computational tool.
The starting point of this project is Homological Mirror Symmetry.
Mirror symmetry, Frobenius manifolds and cohomological field theories 2.
Animals mainly have bilateral or mirror symmetry, as do the leaves of plants and some flowers such as orchids.
Mirror symmetry, as a foundational attribute of models in elementary particles theory, was discovered by physicists in 90-th.
In algebraic geometry andtheoretical physics, mirror symmetry is a relationship between geometric objects called Calabi-Yau manifolds.
The mirror symmetry relationship is a particular example of what physicists call a duality.
The SYZ conjecture is an attempt to understand the mirror symmetry conjecture, an issue in theoretical physics and mathematics.
Therefore, mirror symmetry will map 0-branes of type IIA theories into a subset of 3-branes of type IIB theories.
In addition to its applications in enumerative geometry, mirror symmetry is a fundamental tool for doing calculations in string theory.
One is that it is a polytope that is chiral(or"enantiomorphic"),meaning that it does not have mirror symmetry.
Many polytopes lack mirror symmetry, and in that sense form chiral polytopes.
Despite controversy over who had published the first proof, these papers are now collectively seen as providing a mathematical proof of the results originally obtained by physicists using mirror symmetry.
An asterisk,*, indicates a mirror symmetry corresponding to a boundary of the orbifold.
Mirror symmetry does not only replace the homological dimensions but also symplectic structure and complex structure on the mirror pairs.
In general, the SYZ conjecture states that mirror symmetry is equivalent to the simultaneous application of T-duality to these tori.
Mirror symmetry can be combined with other dualities to translate calculations in one theory into equivalent calculations in a different theory.
Symmetria in Vitruvius's usage means something closer to the English term modularity than mirror symmetry, as again it relates to the assembling of(modular) parts into the whole building.
Homological mirror symmetry is a mathematical conjecture made by Maxim Kontsevich.
A new approach to the mirror symmetry conjecture, called special Bohr-Sommerfeld geometry.
Today, mirror symmetry is a major research topic in pure mathematics, and mathematicians are working to develop a mathematical understanding of the relationship based on physicists' intuition.
Another approach to understanding mirror symmetry was suggested by Andrew Strominger, Shing-Tung Yau, and Eric Zaslow in 1996.
Mirror symmetry is also a fundamental tool for doing calculations in string theory, and it has been used to understand aspects of quantum field theory, the formalism that physicists use to describe elementary particles.
Where a polyhedron has planes of mirror symmetry, edges falling in these planes are said to lie in primary lines.
Homological Mirror Symmetry conjecture is one of the most fundamental conjectures of modern mathematics bringing as well new methods in theoretical physics.
Along with the homological mirror symmetry conjecture, it is one of the most explored tools applied to understand mirror symmetry in mathematical terms.
Candelas and his collaborators showed that mirror symmetry could be used to count rational curves on a Calabi-Yau manifold, thus solving a longstanding problem.