Sentence examples for singular contact from inspiring English sources

Thus a transition in the dynamics must happen for (asim0) near the lower fold (F^) and, depending on c, we classify the singular contact point (F^) as follows: For (a=0) and (c > 0), the fold (F^) is a singular (or slow fast) Andronov Hopf point; see Sect. 4.

For fixed ((I,lambda)=(I_{mathrm{bif}},lambda)), the fold point (F^ = (w^,v^)) with (w^=varphi _{I}(v^)) is a singular contact point that undergoes a singular Andronov Hopf bifurcation with respect to the parameter I at (I=I_{mathrm{bif}}).

For fixed ((I,lambda)=(I_{mathrm{bif}},lambda_{mathrm{bif}})), the fold point (F^ = (w^,v^)) is a singular contact point that undergoes a singular Bogdanov Takens bifurcation with respect to the parameters ((I,lambda)) at ((I,lambda)=(I_{mathrm{bif}},lambda_{mathrm{bif}})).

In cases of singular occlusal contacts in the molar region (particularly at the contralateral side of the fracture), the highest stress values inside the mandible and osteosynthetic devices could be observed.

Unlike other organizations, they said this one acts as a singular place of contact and communication with all the victims' families.

Singular behavior occurs at the contact line leading to diverging flux at proximity of the contact line (reference [1] and Fig. 9): (4).

Beyond the Lovano concert, the orchestra's season will focus on works by jazz pianists, South American composers and, in the finale, Stevie Wonder and Ray Charles — a varied lot but one that will, in its use of material Mr. Holober has written, commissioned or secured from his network of global contacts, reflect his singular influence, said Emily Tabin, the executive director.

The mixed boundary value problem is reduced to a singular integral equation with the crack contact length as an additional unknown variable.

The method of stress functions and Fourier transforms is employed to reduce the mixed boundary value contact problem to a singular integral equation in terms of the unknown contact pressure and contact size.

The problem is reduced to a system of singular integral equations in which the contact stresses and lengths are the unknown functions.

Interactions between singular points (shock-shock or shock-contact interactions) are treated accurately by solving the appropriate generalized Riemann problem.