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predict the irradiance that would be measured at any point and, conversely, knowing the irradiance that would be measured at all points is equivalent to knowing the mutual coherence There are situations in ultrafast and nonlinear optics where the coherence functions described here are insuf cient to fully characterize the eld, but coherence functions are the most fundamental tool for analysis of irradiance-based imaging and spectroscopy (which is to say, essentially all optical imaging and spectroscopy) The enormous disparity between the oscillation frequency of the optical eld and the temporal sampling rate of optoelectronic detectors is as important to the nature of optical detection as the restriction to irradiance measurements The optical frequency is a few hundred terahertz While the fastest optoelectronic point detectors sample at terahertz rates, detectors used in imaging and spectroscopy operate in the kilohertz megahertz range.

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Even at terahertz rates detectors average over hundreds of optical cycles, a detector in a focal plane array averages billions of cycles of the eld Under these conditions, each optical measurement may safely be regarded as a good statistical sample of the state of the eld The statistical nature of optical measurement is enshrined in two assumptions First, we assume that G(r1, r2, t1, t2) is stationary with respect to time A random process is stationary if its statistics are independent of the origin of the temporal axis Formally, the mutual coherence is stationary with respect to time if G(r1, r2, t1, t2) G(r1, r2, t), where t t1 2 t2 The optical eld is not generally stationary on long timescales For example, the statistics of sunlight are different between day and night.

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be performed on the key-value of the attribute a client wants to set. Specifically, if the key-value is XXX the setAttribute implementation will attempt to call setXXX(...) on the entity bean. Similarly, in the getAttributes method, reflection can be used to find all get methods on an entity bean, invoke them and populate a map for the client. If a developer would prefer not to use the Reflection API, then implementing the Attribute Access method cannot be done generically for CMP. The developer will need to interlace his Attribute Access implementation with IF statements that call hard-coded get/set methods on the entity bean, depending on the key-value string. In order to make the Attribute Access implementation code reusable across all entity beans, a superclass can be used to implement the interface methods, which are completely generic, whether we use the reflection method or the internal map of attributes style of implementation. All entity beans wanting to make use of the Attribute Access services need only to subclass the superclass implementation, thus automatically exposing this unified interface to their attributes with no extra coding required. The final piece of the puzzle is how to name the keys, which identify the attributes of an entity bean. Not only do the attributes need to be identified by key, but both the logic that accesses an entity bean via the attribute access interface and the entity bean itself need to agree on the naming conventions. Some sort of contract is required between client and server. Several possibilities are discussed:

An n-dimensional manifold is a set P of points p covered by a collection of compatible overlapping charts by which, simply speaking, smooth local coordinates (t', can be introduced Differentiable funcrions from manifolds to manifolds can be defined in terms of coordinates, where the assumed smoothness of transformations between different possible coordinates in overlapping regions of a manifold guarantees that the definition of differentiable functions is independent of the particular choice of coordinates In each point p of a manifold, one can introduce tangent vectors (namely, as equivalence classes of curves with equal derivatives through p ) , which form a vector space called the tangent space, TpP For each tangent vector v E TpP,one can introduce the components (v' , ,v") depending on the chosen coordinates The union of all tangent spaces at all the points p E P is known as the tangent bundle, T P .

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