By Douglas J.
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Extra resources for A Jordan Space Curve Which Bounds No Finite Simply Connected Area
4 These descriptions and captions of diagrams are found in Chapter Four and Appendix B. The complete diagrams are found in the CD-ROM enclosed. , plan feasibility analysis). 1 Analyze recent lessons and initiatives (Evolving AS-IS) 16 Expanded Operational Architecture for CS Execution Planning and Control The updated AS-IS architecture analysis was then compared with the AEF CSC2 needs to produce our main results: AS-IS shortcomings and changes necessary for the Expanded TO-BE architecture. These shortcomings were broadly grouped according to the type of modification (“solution”) that would address them.
CSC2 TO-BE Concepts and Operational Architecture for the Future Leftwich et al. (2002) proposed a TO-BE CSC2 architecture that would enable the Air Force to meet its AEF operational goals. The architecture would enable the CS community to quickly estimate support requirements for force package options and assess the feasibility of operational and support plans. The architecture would permit quick determination of beddown needs and capabilities, facilitate rapid TPFDD development, and support development and configuration of a theater distribution network to meet Air Force employment timelines and resupply needs.
This template is passed to COMAFFOR Forward and Rear nodes. Forward planners do more situation-specific beddown planning to feed air campaign planning. Functional experts in the COMAFFOR Rear works from this information to create functional slices of the TPFDD. After the pieces are assembled, OSC planners source the forces. , manpower, equipment, sustainment, transportation) on plans, albeit more quickly. If there are obstacles or bottlenecks to achieving combatant commander goals, then these nodes perform get-well planning, which may entail shifting resources from 36 Expanded Operational Architecture for CS Execution Planning and Control other weapon systems, COMAFFORs, or theaters.
A Jordan Space Curve Which Bounds No Finite Simply Connected Area by Douglas J.