By Scott Adams
My dice is sucking the lifestyles strength out of me. —Dilbert
In Cubes and Punishment: A Dilbert Book, Dilbert sardonically skewers the Dostoevskian experience of melancholy and nervousness that company existence breeds. And nowhere is that this experience extra alive than within the desolation of the cubicle. In Dilbert's international, cubicle dwellers are relegated to every little thing from the half-size intern cubicle to the patented head cubicle and are even sentenced to undertake and beautify empty booths.
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Additional info for Cubes and Punishment (A Dilbert Book)
Example text
1. div; ˝/, we can define q nj 2 H Green’s formula, . 1 2 . ˝/, N we have the standard Green’s formula Proof. ˝/ and vj 2 H . /. divI ˝/, respectively. t u Moreover, the expression ˝ ˝ 1 2 The operator defined above also satisfies a surjectivity property. 2. divI ˝/ ! q nj surjective. 2 H 1 2 . / is 1 Proof. Let g 2 H 2 . / be given. ˝/; ˝ ˝ and making q D grad implies q nj D g. Let us now suppose a partition . 19) t u D D [ N / of the boundary . ˝/ if D D In particular, we have H0;D D D ;. 3. divI ˝/ whose normal traces 1 vanish on N .
We shall often write formally n ds instead of the duality product hq; v ni. 2. 47) is surely as weird as many other Sobolev norms. 1. 49) We do not do it here, nor, in general, throughout the book, in order to have simpler formulae to deal with. But, nevertheless, we consider it as not healthy. 5 (Weak form of the dual Poisson problem). 50) without ambiguity. ˝/ and it is justified to consider its trace. 48) with a general v shows that pj D 0. The solution of our “weaker” problem is then the solution of the standard problem.
K/ with K an element of a partition of ˝ are met very often in the analysis of hybrid and mixed methods and one must be very careful in handling them. divI ˝/. Having considered standard Sobolev spaces, we now present some properties of a space specially adapted to the study of mixed and hybrid methods. 1. div; ˝/, we can define q nj 2 H Green’s formula, . 1 2 . ˝/, N we have the standard Green’s formula Proof. ˝/ and vj 2 H . /. divI ˝/, respectively. t u Moreover, the expression ˝ ˝ 1 2 The operator defined above also satisfies a surjectivity property.