Sentence examples for connection equation from inspiring English sources

We can generalize the Berwald connection (Equation 91) to contain any prescribed values of d-torsions T. b ' c ' a ' Open image in new window and T.bc a Open image in new window from the c- v-decomposition (Equation 42), but redefined with respect to the canonical Finsler d-connection (Equation 90).

On the contrary, if all bandwidths are consumed by one connection, Equation 5 would yield 1/n. Gradual deployment requires acceptable friendliness behavior when TCP NRT is sharing the medium with other flows [8].

For the algebraic connection equations, the new defined state variables are used to substitute the original state variables for keeping the connection relation invariable.

In this case, we can introduce the canonical d-connection (Equation 53) and compute the respective d-torsions in Equation 42 and d-curvatures in Equation 45.

[ Bt ] G AB E Open image in new window being the Berwald d-connection (Equation 93) and [ Bt ] Z ^ B A = c B ⅃ T A - c A ⅃ T B + 1 2 c A ⅃ c B τ T E c E + c A τ [ Bt ] Q BE c E - c B τ Q AE c E + 1 2 [ Bt ] Q AB.

Theorem 1 Let Σ be a heteroclinic cycle for f ∈ X I between hyperbolic equilibria { x i : i = 1, …, p } with connection scheme Equation 7. 1.

We now give some basic notions about monotone maps in the plane and connection between equation (1) and the monotone map.

Suppose SS requests bandwidth for an nrtPS/BE connection when Equation 19 is met, the BR time of an nrtPS/BE connection also follows exponential distribution with the mean value of 1/ς m,x,y, which is the collected effect of Equation 19 and BR retransmission in case of collision happening.

The goal of the proposed model is to offer to designers, since the conceptual design stage, a method that can show automatically the level of correlation between any pair variables and specifications by the use of information trees and featuring chains that can connect them whether there is or not a connection via equations.

Interest in accretive operators stems mainly from their firm connection with equations of evolutions.

The accretive operator has a close connection with equations of evolution.