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There are several kinds of stylists. Some may make up models, while others prepare foods for studio photographs. In an automotive context, a stylist is responsible for many of the details of an auto advertising still shot or TV spot, including (but not limited to) the models wardrobes and make-up and, to some extent, the hue and intensity of lighting needed to establish a given mood.

Input: Undirected graph G = (V, E); edge weights we ; subset of vertices U V Output: The lightest spanning tree in which the nodes of U are leaves (there might be other leaves in this tree as well) (The answer isn t necessarily a minimum spanning tree) Give an algorithm for this problem which runs in O(|E| log |V |) time (Hint: When you remove nodes U from the optimal solution, what is left ) 524 A binary counter of unspeci ed length supports two operations: increment (which increases its value by one) and reset (which sets its value back to zero) Show that, starting from an initially zero counter, any sequence of n increment and reset operations takes time O(n); that is, the amortized time per operation is O(1) 525 Here s a problem that occurs in automatic program analysis.

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A numericaldouble integralwould be basedon the sameidea. First, methodssuchas the cornpositetrapezoidalor Simpson'srule would be applied in the first climension with eachvaltteof the second dimensionheld constant. Then the methodwould be appliedto integratethe seconddimension.The approach illustratedin the following example. is

For a set of variables x1 , , xn , you are given some equality constraints, of the form xi = xj and some disequality constraints, of the form xi = xj Is it possible to satisfy all of them For instance, the constraints x1 = x2 , x2 = x3 , x3 = x4 , x1 = x4 cannot be satis ed Give an ef cient algorithm that takes as input m constraints over n variables and decides whether the constraints can be satis ed 526 Graphs with prescribed degree sequences Given a list of n positive integers d 1 , d2 , , dn , we want to ef ciently determine whether there exists an undirected graph G = (V, E) whose nodes have degrees precisely d1 , d2 , , dn That is, if V = {v1 , .

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to shorten hospital stays and the availability of trained nurses and technicians who go into the home, a revolution is taking place in health care delivery Patients who can return home usually recover faster and are happier in their familiar family surroundings Equally important to many patients is the cost saving of home health care Many job opportunities exist involving home medical equipment According to a special committee report issued by the US Center for Devices and Radiological Health: Medical devices used in the home are often very sophisticated and require skilled operators to maintain them effectively and safely If a patient must hire outside help for home health care, it is imperative that this care is provided by medical and health personnel who are trained to use medical devices.

, vn }, then the degree of vi should be exactly di We call (d1 , , dn ) the degree sequence of G This graph G should not contain self-loops (edges with both endpoints equal to the same node) or multiple edges between the same pair of nodes (a) Give an example of d1 , d2 , d3 , d4 where all the di 3 and d1 + d2 + d3 + d4 is even, but for which no graph with degree sequence (d1 , d2 , d3 , d4 ) exists (b) Suppose that d1 d2 dn and that there exists a graph G = (V, E) with degree sequence (d1 , , dn ) We want to show that there must exist a graph that has this degree sequence and where in addition the neighbors of v1 are v2 , v3 , , vd1 +1 .

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