The phrase "a particular class of problems" is correct and usable in written English.
It can be used when discussing specific categories or types of issues within a broader context.
Example: "In mathematics, we often encounter a particular class of problems that require advanced techniques to solve."
Alternatives: "a specific category of issues" or "a distinct type of problems."
Note that for nearly all matrix decomposition techniques their robustness and applicability can only be measured by their empirical performance by subsequent comparisons to physics-based modeling to establish their utility in a particular class of problems.
We focus on a particular class of problems encountered in semiconductor manufacturing in which a molecular model is used to simulate the deformation of polymeric materials used in the fabrication of semiconductor devices.
This transport equation, in some sense, generalizes the Chester-Chisnell-Whitham (CCW) approximation [19], although does not account for the effects of the disturbances that overtake the shock from behind, yet its success is unexpectedly remarkable for a particular class of problems.
The way in which these issues can be handled is discussed with specific reference to a particular class of problem typified by the multi-stage adiabatic reactor where heat recovery and the need for an optimum temperature profile play an important part in configuring the system.
One of the main points of the [Nature] paper is that the results support that hypothesis for a particular class of biochemistry problems and indicate the potential for this hybrid human-computer approach to solving problems.For instance, to make life easier for players the computer part of the hybrid strips the protein "backbone" of some chemical side-groups.
This article presents an application of the least squares method in a particular class of inverse problems.
This paper studies a particular class of matrix rank optimization problems and establishes analytical formulas for calculating the maximum and minimum ranks of 64 possible products (B^{ i,ldots,j }A^{ i,ldots,j }) on the right-hand side of (1.3), and use the rank formulas to investigates the performance of the products.
In this article after a brief review on previous studies of a particular class of Hilbert's sixteenth problem, we will discuss the existence and the stability of limit cycles of this class in the form of fractional differential equations.
This paper will demonstrate its effectiveness on one particular class of problems for which this method is well suited: linear eigenvalue problems generated from non-selfconsistent electronic structure calculations.
O'Riordan has examined lately a particular class of singularly perturbed convection-diffusion problems with a discontinuous coefficient of the convective term [9].
By this method, the authors have been able to find a particular class of solutions to some special inverse problems concerning laminates made by anisotropic layers.
