Sentence examples for many applied sciences from inspiring English sources

Nonlocal boundary value problems arise in many applied sciences.

In fact, we prove that if H satisfies the Kurdyka-Lojasiewicz inequality, then every bounded sequence generated by the algorithm converges strongly to a critical point of L. Nonconvex and nonsmooth optimization problems are extremely useful in many applied sciences, including statistics, machine learning, regression, classification, and so on.

Punitive psychiatry is neither a discrete subject nor a psychiatric specialty but, rather, it is an emergency arising within many applied sciences in totalitarian countries where members of a profession may feel themselves compelled to service the diktats of power.

In many applied sciences like geology, astrology, economics, medical sciences, engineering and environmental sciences, there exist actual cases where imprecise quantities can be assigned to experimental results.

where Ω ⊂ R N is a bounded open domain with a smooth boundary ∂ Ω and F u designates the partial derivative with respect to u of the nonlinearity F : Ω × R 2 → R. The solutions of such systems are steady-states of reaction-diffusion systems arising in many applied sciences such as biology, chemistry, ecology or physics.

Such a view of scientific theories has much in common with the algorithmic view that conservation biology and many other applied sciences seem to require.

The discrete Lotka-Volterra models have many applications in applied sciences.

Also, this technique can be considered as a promising approach for many applications in applied sciences.

Applications of these different approaches to metrics and metric spaces make it evident that fixed point theorems are important not only for the branches of mainstream mathematics, but also for many divisions of applied sciences.

This work presents new implementation of an iterative method proposed by Temimi and Ansari namely (TAM) for approximate solutions of differential algebraic equations that arises in many engineering and applied sciences applications.

A broad range of problems with which we encounter in physics, economics, management sciences, and operations research can be formulated as an inclusion problem (0 in T x)), for a given set-valued mapping T on a Hilbert space H. Thus, the problem of finding a zero of T, i.e., a point (x in H), such that (0 in T x)) is a fundamental problem in many areas of applied sciences.