다중혈관 관상동맥 환자에서 y-문합을 이용하여 양쪽 내흉동맥만을 사용한 우회술의 조기 성적

An introduction to heat transfer

Quantum theory: Concepts and methods

Physics 1 Mr. Bigler Conservation of Momentum Unit: Momentum MA Curriculum Frameworks (2016): HS-PS2-2 MA Curriculum Frameworks (2006): 2.5 Mastery Objective(s): (Students will be able to...)  Solve problems involving collisions in which momentum is conserved, with or without an external impulse. Success Criteria:  Masses and velocities are correctly identified for each object, both before and after the collision.  Variables are correctly identified and substituted correctly into the correct part of the equation.  Algebra is correct and rounding to appropriate number of significant figures is reasonable. Tier 2 Vocabulary: momentum, collision Language Objectives:  Explain what happens before, during, and after a collision from the point of view of one of the objects participating in the collision.

Physics I.1

This is a collection of references (papers, books, preprints, book reviews, Ph. D. thesis, patents, web sites, etc.), sorted alphabetically and (some of them) classified by subject, on foundations of quantum mechanics and quantum information. Specifically, it covers hidden variables (``no-go'' theorems, experiments), interpretations of quantum mechanics, entanglement, quantum effects (quantum Zeno effect, quantum erasure, ``interaction-free'' measurements, quantum ``non-demolition'' measurements), quantum information (cryptography, cloning, dense coding, teleportation), and quantum computation.

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Bibliographic guide to the foundations of quantum mechanics and quantum information

The problem of 3-dimensional steady-state heat flow in the stator of an induction motor is solved by use of a finite element formulation and arch-shaped elements. The shape functions and exact solution matrices are derived algebraically for utmost economy in computation. The temperature distribution has been determined considering convection from the surface and the two ends. First, a simple cylinder has been taken as an example. Then, the temperature at different location in the stator of the induction motor has been computed.

Use of 3-dimensional finite elements for computation of temperature distribution in the stator of an induction motor

The problem of two-dimensional steady-state heat flow in the stator of an induction motor is solved using finite element formulation and using arch shaped elements in the theta plane of the cylindrical coordinate system. The shape functions and exact solution matrices are derived algebraically for utmost economy in computation. The temperature distribution has been determined considering convection from the stator frame and the cylindrical air-gap surface. The temperatures obtained by this two-dimensional approximation are compared with the actual temperatures obtained by three-dimensional analysis. >

Approximate analysis of steady-state heat conduction in an induction motor

Recently Bell-type inequalities were introduced in Branciard et al. (Phys Rev A 85:032119, 2012) to analyze the correlations emerging in an entanglement swapping scenario characterized by independence of the two sources shared between three parties. The corresponding scenario was referred to as bilocal scenario. Here, we derive Bell-type inequalities in $$n+1$$n+1 party scenario, i.e., in $$n$$n-local scenario. Considering the two different cases with several number of inputs and outputs, we derive local and $$n$$n-local bounds. The $$n$$n-local inequality studied for two cases are proved to be tight. Replacing the sources by maximally entangled states for two binary inputs and two binary outputs and also for the fixed input and four outputs, we observe quantum violations of $$n$$n-local bounds. But the resistance offered to noise cannot be increased as compared to the bilocal scenario. Thus increasing the number of parties in a linear fashion in source-independent scenario does not contribute in lowering down the requirements of revealing quantumness in a network in contrast to the star configuration (Tavakoli et al. in Phys Rev A 90:062109, 2014) of $$n+1$$n+1 parties.

Correlations in $$n$$n-local scenario

The problem of three-dimensional transient heat flow in the stators of induction motors is solved using a finite-element formulation employing arch-shaped elements. The shape functions and exact solutions are derived algebraically for the utmost economy in computation. The temperature distribution has been determined considering convection from the surface and the two ends. The temperature distribution has also been determined by specifying the temperature of the surface and the ends. A simple cylinder is used as an example. The temperature at different locations in the stator of the induction motor has been computed during transients. >

Temperature rise of an induction motor during plugging

Measurement-Induced NonLocality was introduced by Luo and Fu (Phys. Rev. Lett. \textbf{106}, 120401,(2011)) as a measure of nonlocality in a bipartite state. In this paper we will discuss monogamy property of measurement-induced nonlocality for some three- and four-qubit classes of states. Unlike discord, we find quite surprising results in this situation. Both the GHZ and W states satisfy monogamy relations in the three-qubit case, however, in general there are violations of monogamy relations in both the GHZ-class and W-class states. In case of four-qubit system, monogamy holds for most of the states in the generic class. Four qubit GHZ does not satisfy monogamy relation, but W-state does. We provide several numerical results including counterexamples regarding monogamy nature of measurement induced nonlocality. We will also extend our results of generalized W-class to n-qubit.

Debasis Sarkar

Papers

Use of 3-dimensional finite elements for computation of temperature distribution in the stator of an induction motor

Approximate analysis of steady-state heat conduction in an induction motor

Correlations in $$n$$n-local scenario

Temperature rise of an induction motor during plugging

Monogamy of Measurement Induced Non-Locality