Trembling hand perfect equilibrium
Trembling hand perfect equilibrium Trembling hand perfect equilibrium Part of the equilibrium refinement series Relationships Subset of: Subgame perfect equilibrium, Perfect Bayesian equilibrium, Sequential equilibrium Superset of: {{{supersetof}}} Intersects ...
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Virtual work
... be arbitrary if they are constrained by equilibrium or compatibility relations. Being arbitrary is an ... of particles. Suppose a particle is in equilibrium under a set of forces $Fx\_i\; ...\; virtual\; displacements,\; it\; leads\; back\; to\; the$equilibrium equations in (a). The equation (c) is ... is equivalent to the use of the equilibrium equations in (a), thus, providing the motivation ... When a rigid body, that is in equilibrium, is subject to virtual compatible displacements, ...
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Turbulence model   (translated from German)
... large groups are z.B. $k\; -\; \backslash$epsilon Turbulenzmodelle and $k\; -\; the\; \backslash omega\; ...\; k-?-Turbulenzmodell\; The$ k$$ \backslash $$epsilon Turbulenzmodell is a widespread two-equation ... k and the isotropic Dissipationsrate $\backslash$epsilon = \nu \overline{(\partial u_{i}'/\partial x_ ... _{j}}{\partial x_{i}} \right) - \rho \epsilon + \frac{\partial}{\partial x_{j}} \left[ \left ... right] and $\backslash rho\; \backslash frac\{\backslash partial\; \backslash$epsilon}{\partial t} + \rho \bar{u}_{ ...
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Fermi-Dirac statistics
... energy states for a system in thermal equilibrium. In other words, it is a probability ... excited state is an energy $\backslash mathbf\{\backslash$epsilon} above the ground state. Because we ... contribution is either zero or $\backslash mathbf\{\backslash$epsilon}. The partition function can be written ... two possible energies: 0 and $\backslash mathbf\{\backslash$epsilon}, both non-degenerate ($g\_i\; =\; 1\; ...\; Z\; =\; \backslash sum\_\{n=0\}^1\; e^\{-n\backslash$epsilon/k T} = 1 + e^{-\epsilon/k ...
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PH
... right) or $\backslash mbox\{pH\}\; =\; \backslash frac\{\backslash$epsilon}{0.059}, where epsilon ($\backslash$epsilon) is the electromotive force (EMF) or ... different concentrations. In the Nernst Equation, $\backslash$epsilon = \epsilon^o - \frac{n} \times{log (Q)}
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User:J heisenberg/A list of economics terms not in Wikipedia
... Absolute risk aversion - Accelerator principle - A-D equilibrium, Arrow-Debreu equilibrium - Affine pricing - Arrovian uncertainty - Arrow-Debreu equilibrium - Arrow-Pratt measure - Base point pricing - Bertrand ... effect - Energy intensity - Engel effects - Entrenchment (management) - Epsilon-equilibrium - Epsilon-proper equilibrium - Eurosclerosis - Event studies - ...
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Lyapunov stability
... of dynamical systems under initial perturbations around equilibrium points. Let us consider that the origin is an equilibrium point (EP) of the system. A system ... is said to be stable about the equilibrium point "in the sense of Lyapunov" if ... x(t_o)\| < \delta \quad => \quad \|x(t)\| < \epsilon \quad \forall t \in R^{+} The ... Pol oscillator equation: $\backslash ddot\{y\}\; +\; y\; -\backslash$epsilon \left( \frac{\dot{y}^{3}}{3} - \ ...
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Finite element method in structural mechanics
... External virtual work} = \int_{V}\delta\boldsymbol{\epsilon}^T \boldsymbol{\sigma} \, dV \qquad \mathrm{(1 ... Eq.(1) leads to the following governing equilibrium equation for the system: $\backslash mathbf\{R\; ...\; may\; be\; found\; as\; follows:$ \backslash mathbf\{\backslash $$epsilon} = \mathbf{Bq} \qquad \qquad \qquad \qquad \mathrm ... math> $\backslash mathbf\{\backslash sigma\}\; =\; \backslash mathbf\{E\}(\backslash mathbf\{\backslash$epsilon} - \mathbf{\epsilon}^o)+\mathbf{\sigma}^o = \mathbf{E}(\ ...
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Talk:Displacement current
... am only familiar with defn like D =epsilon E and D in this case is ... in this scenario? is it D (=E epsilon)?--Light current 18:14, 11 January 2006 ... because its charges move away from their equilibrium position in a direction that reinforces the ... cooling object is also receiving energy in equilibrium, you don’t measure a temperature fall. I ... t continuously slow things down is that equilibrium re-establishes as a result of ...
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Unit dummy force method
... M \times 1} that are in equilibrium with $\backslash mathbf\{R\}^*\_\{N\; \backslash times\; ...\; M\; \backslash times\; 1\}$ that satisfies nodal equilibrium is infinite. It can be computed as the inverse of the nodal equilibrium matrix of any primary system derived from ... matrix B are the member forces in equilibrium with the unit nodal force $R\; ...\; system\; with\; known\; actual\; deformations$ \backslash boldsymbol\{\backslash $$epsilon} . These deformations, supposedly consistent, give ...
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