Thanks to (1.3), we know that for any small constant, there exists such that (3.6).
IfR* is constant on an interval, thenq* is constant there as well.
For any constant, there exist positive constants which depend only on and such that (2.10).
(H4 for each constant, there exists a continuous function such that for all.
For any small positive constant, there exists a such that (2.20).
Due to the integrability of (1.5), we conclude that for any small constant, there exists a time such that (2.17).
It proves that, if the W/C of MKPC-based material is kept constant, there exists an optimal M/P that results in the highest compressive strength.
Conservative Euler solvers for gas mixtures produce numerical errors near contact discontinuities, if the temperature and the ratio of specific heats are not constant there.
I'd rather surf the Web (isn't that even a phrase anymore, "surf the Web?") at my own risk than have to deal with the constant "THERE ARE UPDATES READY TO BE INSTALLED!" So yeah, let's all move to Linux.
Suppose that and are nondecreasing functions, such that, where is a set with at most finite measure, then for any constant, there exists such that for all.
They established sufficient conditions under which for every real constant, there exists a solution to the studied problem convergent to this constant.
