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Page 18 and engineering suppliers, materials and components suppliers, manufacturing suppliers, logistics services suppliers, and so on In general, the infrastructure covers all the elements that are needed to make the project physically happen From the project developers point of view, it does not make a difference who owns the infrastructure resources, whether they are owned by them or provided by others as an outside service The key to effective control of infrastructure resources is supply chain management Supply chain management gives us an understanding and control of the resources we have in place to make the project succeed If, in our clients evaluation, the infrastructure is substandard or critical elements are missing, it gives them a strong reason to look elsewhere for their work We will be addressing the various components of the supply chain and showing its link to effective project management in following chapters The second floor is the project management that is needed to run the different elements of the infrastructure and to pull everything together to deliver the product to the customer This includes the people, as well as the systems and procedures This step in the success model requires us to take a critical look at our project management processes, control and administration systems, and people One of the critical shortages in this new era of project management is a dearth of personnel trained in project management techniques, as well as a cadre of trained project managers The third and top floor of the model is the customer relationship management that is needed to ensure the technical and organizational validity and organizational effectiveness of the final product This includes the people, systems, and procedures that are needed for the initial definition of the product based on the ustomer need, as well as adapting the necessary changes in customer needs that are likely to take place over the life of the project Furthermore, this level includes the feedback systems and procedures that are needed to communicate the status and the changes in the project to the.

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starting equation, to check the coherence of the result Second, the question of initial conditions for fractional differential equations is not truly solved: we are obliged to de ne zero or in nite initial values Lastly, the true analytical nature of solutions can be masked by closed-form solutions utilizing a great number of special functions, which facilitates neither the characterization of important analytical properties of these solutions nor their numerical simulation The focus of our work concerns the theory of fractional differential equations (FDE): rst, we clarify various de nitions by using the framework of causal distributions (ie, generalized functions whose support is the positive real axis) and by interpreting results on functions expandable in fractional power series of order ( -FPSE); second, we clarify problems related to fractional differential equations by formulating solutions in a compact general form and third, we establish a strong bond with diffusive representations of pseudo-differential operators (DR of PDO), which is a nearly incontrovertible concept when derivation orders are arbitrary Finally, we study the extension to several variables by treating a fractional partial differential equation (FPDE) which in fact constitutes a modal analysis of fractional order 713 Outline This chapter is composed of four distinct sections First, in section 72, we give de nitions of the fundamental concepts necessary for the study and handling of fractional formalism We recall the de nition of fractional integration in section 721 We show in section 722 that the inversion of this functional relation can be correctly de ned within the framework of causal distributions and we examine the fundamental solutions directly connected to this operator Lastly, we adopt a de nition which is easier to handle, ie, a mild fractional derivative, so as to be able to use fractional derivatives on regular causal functions We examine in section 723 the eigenfunctions of this new operator and show its structural elationship with a generalization of Taylor expansions for non-differentiable functions at the temporal origin, like the functions expandable in fractional power series Then, in section 73, we are interested in the fractional differential equations These are linear relations in an operator of fractional derivative and its successive powers; it appears naturally that the rational orders play an important role, since certain powers are in direct relationship with the usual derivatives of integer orders We thus examine fractional differential equations in the context of causal distributions (in section 732) and functions expandable into fractional power series (in section 733) We then tackle, in section 734, the asymptotic behavior of the fundamental solutions of these fractional differential equations, ie, the divergence in modulus, the pseudo-periodicity or convergence towards zero of the eigenfunctions.

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