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First stage - Solid-State Laser Laboratory
First stage - Solid-State Laser Laboratory

... [2]. A. Popa, Connection between the periodic solutions of the Hamilton-Jacobi equation and the wave properties of the conservative bound systems, Journal of Physics A: Mathematical and General, 36, 7569-7578 (2003). [3]. A. Popa, Applications of a Property of the Schrödinger Equation to the Modelin ...
Potential and Kinetic Energy: The Roller Coaster Lab
Potential and Kinetic Energy: The Roller Coaster Lab

... occurs continuously at all points in our world. Examples include the harnessing of thermal energy from combustion in a car engine to the mechanical energy that actually allows the car to move, or the transfer of electric energy to the mechanical rotation of a household dryer. This lab will use the ...
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Historical Perspective
Historical Perspective

... Newton: Kinetic energy K = 1/2 mv2 = p2/2m Einstein: Total energy E = [p2c2 + m2c4] 1/2 Kinetic Energy = Total Energy - Rest Energy = E -E0 Rest Energy E0 = mc2 K= ...
Factors Affecting Viscosity
Factors Affecting Viscosity

... Add flour to gravy to make it thicker. Concentration decreases, viscosity decreases Attraction forces decrease, viscosity decreases Easier for particles to slide past one another. Attraction forces increases, viscosity increases Bigger, more complex, higher the viscosity The bigger the particle, the ...
Neutrino Oscillations: A Logical Argument for Them
Neutrino Oscillations: A Logical Argument for Them

Monday, Oct. 16, 2006
Monday, Oct. 16, 2006

... – For finite scattering angle (q), the energy of the scattered photon is smaller than that of the incident one – Some incident photon energy is transferred to the electron, having recoil energy dependent on the scattering angle – This was an evidence for particle property of light Monday, Oct. 16, 2 ...
Student AP Physics 1 Date Oscillations – MC 1. A mass m, attached
Student AP Physics 1 Date Oscillations – MC 1. A mass m, attached

... A sphere of mass m1, which is attached to a spring, is displaced downward from its equilibrium position as shown above left and released from rest. A sphere of mass m2, which is suspended from a string of length L, is displaced to the right as shown above right and released from rest so that it swin ...
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... In solving problems, you must choose a reference configuration for which the gravitational potential energy is set equal to some reference value, normally zero.  The choice is arbitrary because you normally need the difference in potential energy, which is independent of the choice of reference con ...
x - De Anza
x - De Anza

... The Work-Kinetic Energy Theorem states Wext = Kf – Ki = ΔK When work is done on a system and the only change in the system is in its speed, the net work done on the system equals the change in kinetic energy of the system. § The speed of the system increases if the work done on it is positive. § The ...
Review E: Simple Harmonic Motion and Mechanical Energy
Review E: Simple Harmonic Motion and Mechanical Energy

... An object of mass m = 4.0 ×10−2 kg sitting on a frictionless surface is attached to one end of a spring. The other end of the spring is attached to a wall. Assume that the object is constrained to move horizontally along one dimension. The spring has spring constant k = 2.0 × 102 N/ m . The spring i ...
Potential energy and conservation of energy
Potential energy and conservation of energy

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High School Advanced Physics Curriculum Essentials

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Balancing Equations Practice

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Chapter 6 WORK AND ENERGY

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Numerical Simulation of Fracture in Viscoelastic Materials Based on

... great importance and interest in engineering applications, however, the correlation between numerical and theorical studies is not well established due to the complexity of the problem. The contribution presents an r-adaptive crack propagation scheme for the description of the viscoelastic fracture ...
Property calculation I
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... ensemble average; weights intrinsically captured since states more likely are visited more frequently and vice versa ƒ Egodicity: The ensemble average is equal to the time-average during the dynamical evolution of a system under proper thermodynamical conditions. In other words, the set of microscop ...
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... symmetric because you can flip it sideways or rotate it one third of the way around, and you end up with exactly the same shape. A square also has symmetry, but you need rotate it only one fourth of the way around to find an identical configuration. The most symmetric of the two-dimensional objects ...
Physics - Harmonic Motion
Physics - Harmonic Motion

Energy, work, heat and chemical reactions
Energy, work, heat and chemical reactions

... potential energy -- stored energy that is possessed by matter (i.e., stored energy that has the potential to be released later) Example: gravitational potential energy -- the energy contained by an object due to its elevation ...
Newsletter 40 April 2004 - BIG Little Science Centre
Newsletter 40 April 2004 - BIG Little Science Centre

Ch6. Work Done by a Constant Force
Ch6. Work Done by a Constant Force

... the force due to air resistance. His initial height h0 and final height hf are known. Considering the nature of these forces, conservative versus non-conservative, can we use the principle of conservation of mechanical energy to find his speed vf at the point where he lets go of the rope? ...
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Eigenstate thermalization hypothesis

The Eigenstate Thermalization Hypothesis (or ETH) is a set of ideas which purports to explain when and why an isolated quantum mechanical system can be accurately described using equilibrium statistical mechanics. In particular, it is devoted to understanding how systems which are initially prepared in far-from-equilibrium states can evolve in time to a state which appears to be in thermal equilibrium. The phrase ""eigenstate thermalization"" was first coined by Mark Srednicki in 1994, after similar ideas had been introduced by Josh Deutsch in 1991. The principal philosophy underlying the eigenstate thermalization hypothesis is that instead of explaining the ergodicity of a thermodynamic system through the mechanism of dynamical chaos, as is done in classical mechanics, one should instead examine the properties of matrix elements of observable quantities in individual energy eigenstates of the system.
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