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Walks

A thematic network on climbing and walking robots including the support technologies for mobile robotic machines ... [Pg.932]

Adsorbed atoms and molecules can also diflfiise across terraces from one adsorption site to another [33]. On a perfect terrace, adatom diflfiision could be considered as a random walk between adsorption sites, with a diflfiisivity that depends on the barrier height between neighbouring sites and the surface temperature [29]. The diflfiision of adsorbates has been studied with FIM [14], STM [34, 35] and laser-mduced themial desorption [36]. [Pg.299]

Viswanathan R, Raff L M and Thompson D L 1984 Monte Carlo random walk calculations of unimolecular dissociation of methane J. Chem. Phys. 81 3118-21... [Pg.1040]

Figure Bl.3.7. A WMEL diagram for the seventh order Raman echo. The first two field actions create the usual Raman vibrational coherence which dephases and, to the extent that inliomogeneity is present, also weakens as the coherence from different cliromophores walks oflP. Then such dephasing is stopped when a second pair of field actions converts this coherence into a population of the excited vibrational state / This is followed by yet another pair of field actions which reconvert the population into a vibrational coherence, but now one with phase opposite to the first. Now, with time, the walked-oflP component of the original coherence can reassemble into a polarization peak that produces the Raman echo at frequency oi = 2(o - (O2... Figure Bl.3.7. A WMEL diagram for the seventh order Raman echo. The first two field actions create the usual Raman vibrational coherence which dephases and, to the extent that inliomogeneity is present, also weakens as the coherence from different cliromophores walks oflP. Then such dephasing is stopped when a second pair of field actions converts this coherence into a population of the excited vibrational state / This is followed by yet another pair of field actions which reconvert the population into a vibrational coherence, but now one with phase opposite to the first. Now, with time, the walked-oflP component of the original coherence can reassemble into a polarization peak that produces the Raman echo at frequency oi = 2(o - (O2...
Figure Bl.3.8. A WMEL diagram for die three-colour fifth order qiiasi-Ramaii echo . As usual, the first pair of field actions creates the Raman coherence which is allowed both to dephase and walk off with time. This is followed by a second pair of field actions, which creates a different but oppositely phased Raman coherence (now hf) to the first. Its frequency is at oi - = e y Provided that frequencies are identified... Figure Bl.3.8. A WMEL diagram for die three-colour fifth order qiiasi-Ramaii echo . As usual, the first pair of field actions creates the Raman coherence which is allowed both to dephase and walk off with time. This is followed by a second pair of field actions, which creates a different but oppositely phased Raman coherence (now hf) to the first. Its frequency is at oi - = e y Provided that frequencies are identified...
Strategies for walking on potential energy surfaoes are overviewed by... [Pg.2193]

Simons J, J0rgensen P, Taylor H and Ozment J 1983 Walking on potential energy surfaoes J. Phys. Chem. 87 2745-53... [Pg.2193]

These algoritlmis try to walk up to transition states from minima, usually along the shallowest path, i.e., along the... [Pg.2350]

Taylor H and Simons J 1985 Imposition of geometrical constraints on potential energy walking procedures J. Phys. Chem. 89 684... [Pg.2358]

The parameter /r tunes the stiffness of the potential. It is chosen such that the repulsive part of the Leimard-Jones potential makes a crossing of bonds highly improbable (e.g., k= 30). This off-lattice model has a rather realistic equation of state and reproduces many experimental features of polymer solutions. Due to the attractive interactions the model exhibits a liquid-vapour coexistence, and an isolated chain undergoes a transition from a self-avoiding walk at high temperatures to a collapsed globule at low temperatures. Since all interactions are continuous, the model is tractable by Monte Carlo simulations as well as by molecular dynamics. Generalizations of the Leimard-Jones potential to anisotropic pair interactions are available e.g., the Gay-Beme potential [29]. This latter potential has been employed to study non-spherical particles that possibly fomi liquid crystalline phases. [Pg.2366]

In the limit that the number of effective particles along the polymer diverges but the contour length and chain dimensions are held constant, one obtains the Edwards model of a polymer solution [9, 30]. Polymers are represented by random walks that interact via zero-ranged binary interactions of strength v. The partition frmction of an isolated chain is given by... [Pg.2366]

Zumofen G and Klafter J 1994 Spectral random walk of a single molecule Chem. Phys. Lett. 219 303-9... [Pg.2507]

Polymer chains at low concentrations in good solvents adopt more expanded confonnations tlian ideal Gaussian chains because of tire excluded-volume effects. A suitable description of expanded chains in a good solvent is provided by tire self-avoiding random walk model. Flory 1151 showed, using a mean field approximation, that tire root mean square of tire end-to-end distance of an expanded chain scales as... [Pg.2519]

The basic features of folding can be understood in tenns of two fundamental equilibrium temperatures that detennine tire phases of tire system [7]. At sufficiently high temperatures (JcT greater tlian all tire attractive interactions) tire shape of tire polypeptide chain can be described as a random coil and hence its behaviour is tire same as a self-avoiding walk. As tire temperature is lowered one expects a transition at7 = Tq to a compact phase. This transition is very much in tire spirit of tire collapse transition familiar in tire theory of homopolymers [10]. The number of compact... [Pg.2650]

When the integrator used is reversible and symplectic (preserves the phase space volume) the acceptance probability will exactly satisfy detailed balance and the walk will sample the equilibrium distribution... [Pg.206]

Thus, the graph theory introduced by Euler in 1736 proved that it was not possible to walk through Konigsberg by crossing each bridge exactly once and ending up at the point where the path was started [36. ... [Pg.32]

Figure 2-15, Distance matrices of ethanal with a) geometric distances in A and b) topological distances. The matrix elements of b) result from counting the number of bonds along the shortest walk between the chosen atoms,... Figure 2-15, Distance matrices of ethanal with a) geometric distances in A and b) topological distances. The matrix elements of b) result from counting the number of bonds along the shortest walk between the chosen atoms,...
Walking through the Hierarchy of Chemical Structure Representation... [Pg.91]

Z eb index, Wiener index. Balaban J index, connectivity indices chi (x), kappa (k) shape indices, molecular walk counts, BCUT descriptors, 2D autocorrelation vector... [Pg.404]


See other pages where Walks is mentioned: [Pg.230]    [Pg.929]    [Pg.1190]    [Pg.2193]    [Pg.2220]    [Pg.2241]    [Pg.2256]    [Pg.2350]    [Pg.2361]    [Pg.2365]    [Pg.2366]    [Pg.2367]    [Pg.2519]    [Pg.2647]    [Pg.2835]    [Pg.202]    [Pg.206]    [Pg.297]    [Pg.298]    [Pg.313]    [Pg.314]    [Pg.314]    [Pg.314]    [Pg.315]    [Pg.315]    [Pg.499]    [Pg.53]    [Pg.297]    [Pg.299]   
See also in sourсe #XX -- [ Pg.1083 ]




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1,7 carbon ring walk

A The Random Walk Problem

Adaptive walk

Aerobic exercise walking

Asymmetric random walk

Autocorrelation function simple random walks

Biased random walk

Binomial random walk

Biped walking robots

Brownian motion continuous time random walk

Brownian motion continuous-time random walk model

Brownian motion fractional random walks

Brownian motion simple random walks

CDR walking

Chain walk

Chain walking

Chain-walking mechanism

Charge random walk

Chemo-orientation in Walking Insects

Chromosome jumping walking

Chromosome walking

Chromosome walking procedures

Conductivity random-walk mechanism

Continuous random walk

Continuous time random walk

Continuous time random walk applications

Continuous time random walk correlation functions

Continuous time random walk dielectric relaxation

Continuous time random walk disordered systems

Continuous time random walk dynamic approach

Continuous time random walk functions

Continuous time random walk generalized master equation

Continuous time random walk limitations

Continuous time random walk microscopic models

Continuous time random walk model

Continuous time random walk model polymers

Continuous time random walk non-Poisson processes

Continuous time random walk overview

Continuous time random walk response

Continuous time random walk, anomalous

Continuous-time random walk theory

Continuous-time random walk theory equation

Diffusion and random walk

Diffusion coefficient random walk

Diffusion mechanism random walk

Diffusion or random walk approximations for h(f)

Diffusion random walk analysis

Dimension random-walk

Dimensional Analysis of Walking

Dimensions of Random-Walk Chains

Directed walks

Direction-dependent reaction walk

Direction-independent reaction walk

Discrete random walk

Discrete random walk method

Discrete time random walk

Discrete-time random walk, dielectric

Discrete-time random walk, dielectric relaxation

Disordered systems continuous-time random walk model

Drifted random walks

Drunkard’s walk

Electrical Conduction Mobility, Conductivity and Random Walk

Electrons random walk

Energy random walk model

Entangled random walks

Ergodic random walk

Ergodic walk

Exercise walking

Fractals fractional random walks

Fractals simple random walks

Fractional Brownian motion continuous time random walk

Freely-jointed chains random walk

Front Propagation in Persistent Random Walks with Reactions

Fronts in Direction-Dependent Reaction Walks

Fronts in Direction-Independent Reaction Walks

Gaussian distribution simple random walks

Generalized Master Equation (GME continuous-time random walk

Guided random walk

High-temperature walk

Homopolymer random walks

Industrial hygiene walk-through

J-walking

J-walking method

Jump-walking

Jump-walking method

Langevin equation random walk model

Lattice random walk

Lattice statistics random walk

Lattice walks

Lattice-walk simulations

Length of a walk

Levy walk statistics

Levy-walk

Levy-walk diffusion relation

Linear Actuators for a Biped Walking Robot

Lists safety walks

Macromolecule random walk model

Mag-walking

Management by-walking-around

Manhattan walk

Markov walk

Master equations random walks

Mean-square displacement walk model

Measures walk-round

Metropolis Monte Carlo walk

Metropolis walk

Metropolis walking

Metropolis walking sampling

Metropolis-Hastings algorithm random-walk candidate density

Modeling cell migration with persistent random walk models

Motors walking

Movements A Case of the Random Walk

Multi-structure interpolation methods chain, locally updated planes, self-penalty walk, conjugate peak refinement and nudged elastic band

Natural cadence walking

Nearest neighbor random walks

Nitrogen walk

Nonreverse random walk

Norcaradiene walk rearrangement

Normal random-walk diffusion

Numerical data on self-avoiding walks

Numerical methods for the self-avoiding walk

One-dimensional random walk

Ordinary random walk

Orthogonal space random walk

Pedestrians walking speed

Persistent Random Walks and Reactions

Persistent random walk models, cell

Persistent random walk models, cell migration

Phase walk-through

Polymer chain random walk

Polymer random walk

Probability theory random walks

Problems with Random Walks

Properties of self-avoiding walks

Putting in a Walk-Around

Quasi-random-walk distribution

Random Walk in One Dimension

Random Walk with Discrete States in Continuous-Time

Random Walks and Mesoscopic Reaction-Transport Equations

Random Walks and Wiener Processes

Random Walks, Brownian Motion, and Drift

Random Walks, Polymer Chains and Membranes

Random walk

Random walk and nonequilibrium theory

Random walk approach

Random walk behavior

Random walk binomial distribution

Random walk calculations

Random walk configurations

Random walk conformation

Random walk continuous space

Random walk correlated

Random walk cubic lattice

Random walk definition

Random walk directed

Random walk explained

Random walk in energy space

Random walk mean square displacement

Random walk method

Random walk model

Random walk model of diffusion

Random walk model water

Random walk model, molecule

Random walk model, molecule solution

Random walk models, cell migration

Random walk of a particle

Random walk of small atomic clusters

Random walk parameters

Random walk persistent

Random walk scheme

Random walk self-avoiding

Random walk square lattice

Random walk statistics

Random walk step, effective

Random walk theory

Random walk, Ion

Random walk, diffusion

Random walk, ionic motion

Random walk, solute

Random walk-like motion

Random walking particles

Random walks Levy flight processes

Random walks and encounters

Random walks dielectric relaxation

Random walks disordered systems

Random walks dissociation

Random walks equation

Random walks exact solution

Random walks fractal anomalous diffusion

Random walks ideal

Random walks in two dimensions

Random walks local searches

Random walks moments

Random walks point

Random walks probability distribution

Random walks reorientation

Random walks scaling dynamics

Random walks simple models

Random walks theoretical background

Random walks time evolution

Random walks time resolution

Random walks trajectories

Random-Walk Diffusion in Crystals

Random-Walk Statistics The Freely Jointed Chain

Random-Walk and Multi-Barrier Kinetics

Random-walk chain

Random-walk propagator

Random-walk simulations

Random-walk simulations technique

Reaction random walk

Reaction-Biased Random Walks. Propagation Failure

Restricted Random-Walk Matrix

Restricted random walk

Ring walk

Ring walk mechanism

Safety walks

Safety walks checklist

Safety walks defined

Sawtooth walking beams

Scaling dynamics fractional random walks

Scaling dynamics simple random walks

Self Penalty Walk optimization

Self-avoiding random walk , lead

Self-avoiding walk

Self-avoiding walk (continued

Self-avoiding walk chemical potential

Self-avoiding walk model

Self-intersecting walks

Self-penalty walk

Self-penalty walk method

Self-returning walk atomic code

Self-walking gels

Simple random walks

Six-minute walk test

Sleep walking

Slot Heat Losses from Rotary and Walking Hearth Furnaces

Smart Walking

Spatial Hopf Instabilities in Direction-Independent Reaction Walks

Spiral walk

Step-weighted lattice walk

Stochastic processes random walk problem

Stochastic simulation random walks

Subpart D, Walking-Working Surfaces

Subpart D—Walking and Working Surfaces

Sulfur walk

Sulphur walk

Surface diffusion random-walk analysis

Survey, walk-through

Survey, walk-through checklist

The Mean Square Distance Traveled by a Random-Walking Particle

The Norcaradiene Walk Rearrangement

The Random Walk Model

The Random Walk Problem

The Random-Walk Markov Matrix

The Self Penalty Walk Method

The random walk problem revisited

The self-avoiding walk (SAW)

Three-dimensional random walk

Toe walking

Total walk count

Turing Instabilities in Direction-Dependent Reaction Walks

Turing Instabilities in Direction-Independent Reaction Walks

Turing Instabilities in Persistent Random Walks with Reactions

Upright walk

Waking from sleep walking

Walk Above Binary Code

Walk Above Code for Adamantane

Walk arrangement

Walk dimension

Walk on water

Walk reactions

Walk rearrangements

Walk rearrangements energies

Walk with Good Form

Walk-Observe-Communicate

Walk-Through Portals and Systems for Luggage Screening

Walk-Through Qualification

Walk-around rights

Walk-in Hoods

Walk-in fume hood

Walk-in stability chambers

Walk-off

Walk-off losses

Walk-rounds inspections

Walk-through inspections

Walk-up-and-use

Walkely-Black method

Walking

Walking

Walking age

Walking analysis

Walking and Jumping Were Both Used to Map the Cystic Fibrosis Gene

Walking and Running

Walking beam

Walking beam furnaces

Walking beam reheat furnaces

Walking column

Walking conveying furnaces

Walking disease

Walking distance, improving

Walking exercise approach

Walking exercise example

Walking exercise failure

Walking furnaces

Walking hearth furnaces

Walking hearth reheat furnaces

Walking meditation

Walking metabolism

Walking speed

Walking speed, factors influencing

Walking sticks

Walking surfaces

Walking the carbon atoms

Walking the process

Walking the talk

Walking the unit sphere

Walking through a Redox Reaction

Walking through the Hierarchy of Chemical Structure Representation

Walking track analysis

Walking, fitness

Walking/working surfaces

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