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Function configuration

This analysis of the consequences of interactions of different types is an example of the general technique of importance weighting, discussed in Chap. 3. An operational view is that the additional factor lAi " serves to broaden the sampling. Following this idea, we might consider another configurational function 1/12 that helpfully broadens the sampling and write... [Pg.333]

Thus the mean energy value for the one-configuration function (9), subject to (10) and (11) is... [Pg.43]

The CONFIGURATION function records the ultracentrifuges and rotors in the investigator s laboratory. This information is used by the CONSULTATION function when designing a run using the equipment from the laboratory. [Pg.299]

One Must be Able to Evaluate the Matrix Elements Among Properly Symmetry Adapted N-Electron Configuration Functions for Any Operator, the Electronic Hamiltonian in Particular. The Slater-Condon Rules Provide this Capability... [Pg.207]

In this context a design specification may include a set of specifications containing the project requirements, technical, configuration, functional, and/or technical design. [Pg.8]

Less serious is the use of a single configuration function, in the sense that this is a situation that can be improved by the use of configuration interaction. The use of Cl becomes a neccessity when dealing with transitions (e.g., evaluation of oscillator strengths). [Pg.44]

This strategy to prepare rran.r,as-configurated functionalized dienes like 34 has elegantly been exploited for syntheses of HETEs (hydroxyeicosatetraenoic acids) and leukotrienes 27). These metabolites of arachidonic acid have received much attention due to thek biological activity. Syntheses of HETEs, for instance, follow the principle outlined in Eq. 12 with the acid catalysed ring opening of homofuran derivatives 36 to 37 as the stereoselective key step. [Pg.81]

Let us now briefly review the important physical concepts and quantities describing the static structure of classical liquid systems. For a system of N identical interacting particles in a volume V, in thermal equilibrium at the temperature T, we can introduce a set of configurational functions, namely, the -particle distribution functions, which provide a quantitative measure of the correlations between the positions of the particles. The normalized configuration probability density P(R) is given by... [Pg.11]

Jongschaap et al. (1994) provided detailed examples for rheological problems with the matrix method by using the configuration function as variables. [Pg.685]

By attaching the (antisymmetric) spin factor, for paired spins, we obtain configurational functions (CFs) of singlet type and these may be mixed with the reference function (5), used as a first approximation to the ground state, to yield a variational function... [Pg.368]

To anticipate the use of multi-configuration functions, it is convenient to use K, L to denote orbital sets ki,k2,-. and li,h, , without reference to order, reserving k, A to distinguish the different coupling schemes mthin a configuration. Thus,... [Pg.387]

Retaining the legacy computer system as a time capsule is one method of maintaining original software and configuration functionality." However, it is unlikely that the hardware and software will be supported by the supplier for the extended period that some record retention periods require. [Pg.324]

Special Configuration Functions Testing of Bespoke/Custom Software... [Pg.533]

The configurational functions of all three components of the triplet state are listed on the three lines of Equation (1.17). From top to bottom, they correspond to the occupation of the MOs 0, and 0, with two electrons with an a spin, with one electron each with a and jS spin, and with two electrons with a p spin. The z component of the total spin is equal to M5 = 1,0, and — 1, respectively. The three triplet functions are degenerate (i.e., have the same energy) in the absence of external fields and ignoring relativistic effects (i.e., with a spin-free Hamiltonian). For our purposes, it is therefore sufficient to consider only one of the components, e.g., the one corresponding to Ms = 0. [Pg.12]

Finally, states of given multiplicity M = IS + 1, e.g., singlet (S = 0) and triplet (5=1) states, may be described by a linear combination of configurational functions of appropriate multiplicity and symmetry ... [Pg.12]

Here can be either the ground configuration d>o or any of the singly or multiply excited configurational functions etc. The coefficients are determined from the variational principle by solving a secular problem. (Cf. [Pg.12]

The excited-state wave functions are written as linear combinations of spin-adapted configurational functions... [Pg.53]

Hamiltonian (1.2.3) matrix element of the Hamiltonian between configurational functions and [Pg.554]


See other pages where Function configuration is mentioned: [Pg.88]    [Pg.323]    [Pg.252]    [Pg.407]    [Pg.251]    [Pg.366]    [Pg.272]    [Pg.507]    [Pg.101]    [Pg.56]    [Pg.60]    [Pg.131]    [Pg.393]    [Pg.42]    [Pg.140]    [Pg.17]    [Pg.11]    [Pg.17]    [Pg.17]    [Pg.95]    [Pg.447]    [Pg.274]    [Pg.298]    [Pg.301]    [Pg.301]   
See also in sourсe #XX -- [ Pg.252 ]




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Configuration Interaction wave function

Configuration functions CASSCF technique

Configuration functions basic components

Configuration functions multiconfigurational second-order

Configuration generating function

Configuration interactions state functions

Configuration partition function

Configuration partition function polymer chain

Configuration state function definition

Configuration state function trial vectors

Configuration state function, CSF

Configuration state functions

Configuration state functions , direct

Configuration state functions compared

Configuration state functions parity

Configurational State Functions

Configurational density functions

Configurational density functions determination

Configurational distribution functions

Configurational distribution functions Gaussian chain

Configurational distribution functions freely jointed chain

Configurational function spin-free

Configurational functions

Configurational partition function

Configurational spin functions

Density Functional Theory configuration determination

Density function theory absolute configurations

Detailed configuration, orbital wave functions

Electron configurations orbital wave functions

Expression of the configuration partition function

Flory configurational partition function

Full configuration interaction wave functions

Functional configuration audit

Multi-configurational self-consistent fields wave functions

Multireference configuration interaction wave functions

Operational functions configuration management

Partition function, statistical mechanical configurational

Polymers configuration density function

Potential functions configurational

Probability density function configurational

Reduced configurational distribution functions

Subshell configuration orbital wave functions

Wave function configuration space

Wave function single configuration

Wave-function based methods configuration interactions

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