Results 271 to 280 of about 199,828 (311)
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2013
Many psychiatric disorders involve problems with the recognition and preservation of personal boundaries. Philosophy can help to clarify what is at stake, both socially and phenomenologically, in drawing such boundaries. In particular, assignments of responsibility and determinations of loss are deeply implicated in the determination of personal ...
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Many psychiatric disorders involve problems with the recognition and preservation of personal boundaries. Philosophy can help to clarify what is at stake, both socially and phenomenologically, in drawing such boundaries. In particular, assignments of responsibility and determinations of loss are deeply implicated in the determination of personal ...
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2010
In this chapter I wish to draw attention to a group of writers of the mid-twentieth century whose work indicates that the collapse of Psychology of Religion after 1930 was perhaps not so thoroughgoing as the previous chapter suggests. The picture is not so much false as a little too narrowly focussed on U.S.
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In this chapter I wish to draw attention to a group of writers of the mid-twentieth century whose work indicates that the collapse of Psychology of Religion after 1930 was perhaps not so thoroughgoing as the previous chapter suggests. The picture is not so much false as a little too narrowly focussed on U.S.
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Problems in the Boundaries of Bipolar Disorders
Current Psychiatry Reports, 2014Classical concepts of bipolarity (bipolar I and bipolar II) have sometimes been extended into a broader spectrum that includes a wide variety of conditions previously diagnosed as separate forms of psychopathology. Differential diagnosis remains important, particularly in personality disorders characterized by affective instability, and in behavior ...
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A Free Boundary Optimization Problem
SIAM Journal on Mathematical Analysis, 1978Given a convex set $Q \subset R^2 $ (bounded by a simple closed curve) and a constant $A > 0$, we determine the doubly-connected region $\Omega $ encircling (but not intersecting) Q, with area $| \Omega | \leqq A$, which has the least capacitance.
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Free Boundary Problem of Magnetohydrodynamics
Journal of Mathematical Sciences, 2015zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Note on a Boundary Value Problem
Southeast Asian Bulletin of Mathematics, 2000Consider Robin's boundary value problem \[ x''=f(t,x,x'),\quad a_0 x(0)-a_1 x'(0)=A,\quad b_0 x(1)-b_1 x'(1)=B, \] where \( A,B \) are arbitrary real numbers, and \(a_0, a_1, b_0, b_1 \) are nonnegative real constants. The author derives conditions on the function \(f\) and its derivatives under which there exists a unique solution to this problem.
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On a Multidimensional Boundary Value Problem
Differential Equations, 2005The author considers the existence of a solution for a nonlinear boundary value problem of the form \[ \ddot z_j+ \sum^m_{i=1} b_{ij}(z)\dot z_i\dot z_j= 0,\quad z_j(0)= 0,\quad z_j(1)= 1,\quad j= 1,\dots, m, \] with the additional condition \(0\leq z_j(s)\leq 1\), \(0\leq s\leq 1\), \(j= 1,\dots, m\), where the \(b_{ij}(z)\) are smooth scalar ...
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A boundary value problem with eigenvalue on the boundary
Preprints of papers presented at the 14th national meeting of the Association for Computing Machinery on - ACM '59, 1959B. A. Troesch +2 more
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On a fractional boundary value problem with fractional boundary conditions
Applied Mathematics Letters, 2012Christopher S Goodrich
exaly