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Knowledgeable staff members will need to be deployed to determine how much damage has occurred, what the extent of the repairs that are required will be, and the estimated time frames and costs for getting operations and business back to normal Determining what is salvageable as well as determining what can be put back into service immediately will take close coordination with the business recovery teams and the EOC so that cohesive business resumption strategies can be mapped out Additionally, assessments will need to be made of any efforts that will be required to stabilize the existing situation to reduce or eliminate further damage or loss Some equipment may need to be moved and reactivated as soon as possible Other equipment may need to be secured and protected until prerequisite processes first can be restored.

%o4, 16, %o4 [%o4 + 12], %g2 %g2, 15, %g2 %g2, 2 f4 %o4, 16, %o4 [%o4], %g2 %o1, %o2 [%o2], %g3 %o5, %g2, %o3 [%o5 + %g2], %o0 %o0, %g3 f5 %o2, 1, %o2 [%o3], %g2 %g2, 0 f6 %o3, 1, %o3 [%o2], %g3 [%o3], %g2 %g2, %g3 f7 %o2, 1, %o2 f4 %o4, 16, %o4 %o7 + 8 [%o4 + 4], %o0 0xbabebab0 0xbabebab1 0xbabebab2 0xbabebab3 !_dlsym !_dlopen !_popen !fread

These assessments will be communicated back to the EOC, where the management and technical support teams can plot the best direction based on available resources, time, and cost factors Security arrangements also will be determined based on these assessments and preliminary insurance contact and coverage determinations will be made based on this input coming from this review of the current situation..

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The 1D linear point q can again be found as a vector v by an iterative approach The unstable eigenspace E u computation of v using DDE-BIFTOOL has recently been developed [29] This allows us at a small distance from q along E u to find as starting data a first point q v (whose headpoint lies in ), see Figure 52(b) The idea is now to grow a branch of W u q step by step until a sufficiently long piece has been computed In fact, any of the known algorithms for computing 1D unstable manifolds of saddle points of finite-dimensional maps can be generalized to the setting of DDEs by working on points in , instead of on points in a finite-dimensional space.

memory of my stint in Europe is the long siestas and the problems that I had with getting into the swing of the Spanish lifestyle. Another huge lesson that I learned across the Atlantic was the significance of supply and demand. When I had time or Uncle Sam sent me, I traveled to other parts of Europe. I observed the power of the law of supply and demand in action in a bar in Turkey. I was enjoying a break and visiting the officer s club on the Incirlik Air Base. Everyone was sitting around and talking quietly until a young officer strutted into the bar with a sixpack of Coors in his hands. He had just received the brew from the states and was going to sell it can by can to the highest bidder. At this particular time, Coors Beer was not sold in the United States east of the Mississippi, and it certainly was not sold in Turkey. The patrons went wild with excitement as the officer turned trader stood in the center of the room, displayed his merchandise, and opened the bidding. The supply was limited only a total of six cans of the brewed delicacy to sell. The action was fast and furious as the spirited officers yelled out their bids. Quickly prices escalated, and soon the cans of Coors were selling for about $300 each. That guy was quite a businessman, and his day s earnings proved it. Today he is probably running a Fortune 500 company.

2006, IEEE.)

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