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Zhang - Department of Computer Science and Engineering, CUHK
Zhang - Department of Computer Science and Engineering, CUHK

Advaita Vedanta and Quantum Physics: How
Advaita Vedanta and Quantum Physics: How

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Transition state theory and its extension to include quantum

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Quantum Computations with Polarized Photons

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research statement in pdf

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Non-interacting fermions, strings, and the 1/N expansion

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Lower Bounds on Matrix Rigidity via a Quantum

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Quantum circuits for strongly correlated quantum systems

... different way, such that we not only have access to the lowenergy states but to the whole spectrum for certain quantum many-body problems. This allows us to prepare any excited state or thermal state at any temperature, as well as the dynamical evolution of any state for arbitrary times with an effo ...
Green`s Functions and Their Applications to Quantum Mechanics
Green`s Functions and Their Applications to Quantum Mechanics

On the Problem of Hidden Variables in Quantum Mechanics
On the Problem of Hidden Variables in Quantum Mechanics

... property of quantum mechanical states, not to be expected a priori. There is no reason to demand it individually of the hypothetical dispersion free states, whose function it is to reproduce the measurable peculiarities of quantum mechanics +hem averaged over. In the trivial example of Sec. II the d ...
Explorations in Universality
Explorations in Universality

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Quantum random walks without walking

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Quantum Mechanical Ideal Diesel Engine

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Powerpoint format

Artificial Intelligence and Nature’s Fundamental Process Peter Marcer and Peter Rowlands
Artificial Intelligence and Nature’s Fundamental Process Peter Marcer and Peter Rowlands

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Quantum group

In mathematics and theoretical physics, the term quantum group denotes various kinds of noncommutative algebra with additional structure. In general, a quantum group is some kind of Hopf algebra. There is no single, all-encompassing definition, but instead a family of broadly similar objects.The term ""quantum group"" first appeared in the theory of quantum integrable systems, which was then formalized by Vladimir Drinfeld and Michio Jimbo as a particular class of Hopf algebra. The same term is also used for other Hopf algebras that deform or are close to classical Lie groups or Lie algebras, such as a `bicrossproduct' class of quantum groups introduced by Shahn Majid a little after the work of Drinfeld and Jimbo.In Drinfeld's approach, quantum groups arise as Hopf algebras depending on an auxiliary parameter q or h, which become universal enveloping algebras of a certain Lie algebra, frequently semisimple or affine, when q = 1 or h = 0. Closely related are certain dual objects, also Hopf algebras and also called quantum groups, deforming the algebra of functions on the corresponding semisimple algebraic group or a compact Lie group.Just as groups often appear as symmetries, quantum groups act on many other mathematical objects and it has become fashionable to introduce the adjective quantum in such cases; for example there are quantum planes and quantum Grassmannians.
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