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The following assumptions are fundamental in theory for the problem in question.
In an attempt to provide answers to these questions a new numerical theory for the problem is described in this paper.
We used the examples of psychosis, personality disorder, alcohol dependency and drug misuse to illustrate this and suggested that the role of legitimacy, utilising medical and moral schemas, might provide a unifying theory for the problem doctor-patient relationship literature.
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The integral equation is called the fundamental equation of the inverse problem of scattering theory for the boundary problem (1.1)–(1.1).
It should be noted that the solvability theory for the Cauchy problem and the boundary-value problems for first- and second-order operator-differential equations have been studied in more detail elsewhere.
Equation (3.14) is called the fundamental equation of the inverse problem of the scattering theory for the boundary problem (1.1)–(1.1).
Quantum chromodynamics, for instance, cannot easily be used to study the hadron structure of a nucleus, although it is the fundamental theory for this problem.
Therefore, the success of the Cosserat theory for the dynamic problem considered in this paper suggests that the theory of a Cosserat point can be used for more complicated nonlinear dynamic problems of thin rod-like structures.
Direct problem of scattering theory for the boundary value problem (1.1)–(1.3) in the special case was studied in [14].
In this paper, we aim at providing an approximation theory for the rank minimization problem, and prove that a rank minimization problem can be approximated to any level of accuracy via continuous optimization (especially, linear and nonlinear semidefinite programming) problems.
A potential theory is presented for the problem of two moving circular cylinders, with possibly different radii, large motions, immersed in an perfect stagnant fluid.
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