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1 rinsically organized, possibly by a reaction-diffusion process.
2 lecular morphogens interacting in a reaction-diffusion process.
3 u, even at 640 micro M, suggesting a passive diffusion process.
4 lier results based on the Ornstein-Uhlenbeck diffusion process.
5 zes the conformational space searched in the diffusion process.
6  are modeled by analogy to an effective eddy diffusion process.
7 ort on the lattice is modelled by a discrete diffusion process.
8 f these radicals play a critical role in the diffusion process.
9 nter likelihood throughout the network via a diffusion process.
10 saccharides to pass through by a facilitated diffusion process.
11 n a seed but fast enough to beat the surface diffusion process.
12 ted to better outcomes during the technology diffusion process.
13 otential explanatory predictors of the viral diffusion process.
14 hree clades followed a heterogeneous spatial diffusion process.
15 ductivity of LFS, thus improve the Li(+)-ion diffusion process.
16 the surface and bulk pathways to the overall diffusion process.
17  system is independent of the details of the diffusion process.
18 genetic/epigenetic alteration rates act as a diffusion process.
19 dealizing hillslope transport as a nonlinear diffusion process.
20 rs in heterogeneous electrochemical reaction-diffusion processes.
21 ontrast to the behavior seen for equilibrium diffusion processes.
22 many elementary steps, usually convoluted by diffusion processes.
23 ased efficiencies and yields in reaction and diffusion processes.
24 nder out-of-equilibrium conditions involving diffusion processes.
25 embedded in a solution with complex reaction-diffusion processes.
26  non-equilibrium fluctuations develop during diffusion processes.
27 nfluenced by osmosis, buoyancy, and reaction-diffusion processes.
28 ration of ligands, is affected by stochastic diffusion processes.
29 cribe the dehalogenation, recombination, and diffusion processes.
30 radically change the estimation of classical diffusion processes.
31 urately account for the effect of rho on the diffusion processes.
32 ng the initial microstructure and subsequent diffusion process, a higher performance magnet is expect
33  steady-state equilibrium with an additional diffusion process allowing Abeta deposits to diffuse ove
34 es may evolve from neutral macroevolutionary diffusion processes alone.
35 inetics could be modeled by a conformational diffusion process along a single-well free energy profil
36 Lys groups appear to have a role in the H(+) diffusion process and chemically modifying them blocks t
37 er/silane interface exists during the entire diffusion process and is lost when the silane molecules
38 rlo simulations, which reveal details of the diffusion process and provide insight into conditions at
39 led this process by a simple one-dimensional diffusion process and stochastic Langevin dynamics.
40 both the hypothetical expected time scale of diffusion process and the long time delay observed in th
41 anic optoelectronic devices, sputter-induced diffusion processes and roughness formation have only be
42 ivial connection between stochastic reaction-diffusion processes and spatio-temporal Cox processes, a
43 abilities, using a numerical solution of the diffusion process, and assuming independent binomial sam
44                 Our approach is based on the diffusion process approximation and the resulting mathem
45                          Stochastic reaction-diffusion processes are widely used to model such behavi
46                                              Diffusion processes are widespread in biological and che
47 nsive molecular statics calculations of pipe diffusion processes around irregular prismatic loops are
48 elf-assembly, self-organization and reaction-diffusion processes as essential features of cells.
49 o a recently introduced CSD derived from the diffusion process associated with the coalescent with re
50 ming independent binomial sampling from this diffusion process at each time point.
51  The direct experimental characterization of diffusion processes at nanoscale remains a challenge tha
52 t future directions for research on reaction-diffusion processes at the nano- and microscales that we
53 ing electrode allows for precise analysis of diffusion processes at the vicinity of the cell membrane
54 rs) were prepared via a spontaneous reaction-diffusion process based on periodic precipitation.
55 -based measurements of intracellular binding-diffusion processes, based on a closed-form equation of
56 ads to protein crowding that impedes lateral diffusion processes but is required for efficient light
57 lular space describes hindrance posed to the diffusion process by a geometrically complex medium in c
58                In the majority of cases, the diffusion process can be adequately described by Fick's
59                      It is shown that the VI diffusion process can be suppressed by controlling the a
60  the Fisher-Kolmogorov framework of reaction-diffusion processes captures the observed fluctuations i
61  can be understood in terms of a simple jump-diffusion process, combining standard diffusion with Poi
62          By picking a set of source nodes, a diffusion process covers a portion of the network.
63 should interact multiplicatively because the diffusion process depends on the signal-to-noise ratio.
64 vivo than compared to in vitro, and a simple diffusion process describes the autocorrelation function
65 placenta are driven by a variety of flow and diffusion processes, diffusion-weighted MRI could enhanc
66 ment for the self-similar behavior of such a diffusion process, for which an exact self-similar analy
67 ime evolution takes place through a reaction-diffusion process, for which we develop a model that inc
68 se problem of learning a stochastic reaction-diffusion process from data.
69 hen propagated in the cytosol via a reaction-diffusion process from the endoplasmic reticulum.
70 r a variety of conditions that decoupled the diffusion process from the heparan sulfate binding pheno
71 ting technique to decouple the sedimentation-diffusion process from the reaction process.
72 assical SIR model by including mutation as a diffusion process in a phenotype space of variants.
73 n permeation is modeled as a continuum drift-diffusion process in a self-consistent electrostatic pot
74 al model that describes the coupled reaction-diffusion process in an established immunological synaps
75 to compare different properties of the water diffusion process in brain tissues, using different cont
76 eedom as well as to evaluate the rate of the diffusion process in competition with the backward react
77 etically limited by the sluggish solid-state diffusion process in electrode materials.
78 d loss of DNA over time may be due to a bulk diffusion process in many cases, highlighting the import
79                                A facilitated diffusion process in which a DBP combines three-dimensio
80 s a major model system for studying reaction-diffusion processes in biology.
81 ord frequencies, and how they are related to diffusion processes in directed networks, or aging proce
82  easily implemented to the study of reaction-diffusion processes in live bacteria despite their small
83                                         Many diffusion processes in nature and society were found to
84 tical approach for controlling acid reaction/diffusion processes in photolithography.
85 ed volume effects in the context of reaction-diffusion processes in porous networks may lead to unexp
86                             The knowledge of diffusion processes in semiconducting alloys is very imp
87 latform to accelerate mass-transport-limited diffusion processes in small-volume heterogeneous reacti
88 pectively) indicate a mechanism dominated by diffusion processes in these cases.
89 mistries, stochastically treats reaction and diffusion processes in three spatial dimensions, accurat
90 ery time with respect to the calculations of diffusion processes inside each phase from the first lay
91  exogenous lipid infusion, this interstitial diffusion process is curtailed.
92                    A model of the adsorption/diffusion process is developed to provide a description
93                                   (2) If the diffusion process is interrupted, as in a cued-response
94                                          The diffusion process is modeled to calculate diffusion coef
95  SECM mode of operation is that the feedback diffusion process is not required for the measurement, a
96                 The molecular nature of this diffusion process is poorly understood.
97                             In particular, a diffusion process is shown to hold for the average allel
98                            In all cases, the diffusion process is well-described by a refined version
99                        The study of reaction-diffusion processes is much more complicated on general
100 persed in oil, and demonstrate that reaction-diffusion processes lead to chemical differentiation, wh
101           These findings can be explained by diffusion processes leading to a sample surface configur
102 ovide a real example of the kind of reaction-diffusion process long predicted to be a mechanism of pa
103  growth the balance between kinetics and the diffusion process may lead to fast, enhanced hydrodynami
104  recover the threshold behavior by analyzing diffusion processes mediated by real human commuting dat
105 neral approach to the description of electro-diffusion processes, namely, Nernst-Planck-Poisson (NPP)
106  the picosecond annealing and the nanosecond diffusion processes observed experimentally.
107 ures affect dramatically the behavior of the diffusion processes occurring on networks, determining t
108 ation in redox signal results from the lower diffusion process of ions during redox reaction after pr
109 lices reveals detailed information about the diffusion process of lipids in the acetabular cup and pr
110 icantly reduce energy consumption during the diffusion process of sodium ions, while the carbon-coate
111 ts of a motor enzyme are well described by a diffusion process on a two-dimensional potential energy
112 hese data are consistent with a conformation diffusion process on the folding energy landscape, in ac
113            We study the dynamics of reaction-diffusion processes on heterogeneous metapopulation netw
114 his impressive research, to date, the ligand diffusion processes remain unclear and controversial.
115 w that this coupling significantly slows the diffusion process, resulting in dynamic trapping of info
116 tailed numerical simulations of the reaction-diffusion process reveal that a shallow gradient of enzy
117 dynamic electron fluid supports a nonthermal diffusion process-such as an imbalance mode between diff
118 g to a stochastic two-state Markov switching-diffusion process that depends on the strength of the we
119 t to model evolution of features as a linear diffusion process that progresses with increasing geneti
120 pecifically, we discuss examples of reaction-diffusion processes that lead to such outcomes as self-a
121                            Here we show that diffusion processes that occur far away from equilibrium
122 ase.DNA interactions, reflecting facilitated diffusion processes, that occur prior to EcoRI sequence
123                           Through a reaction-diffusion process, the hydrophobic region expands with a
124  Pt adsorption sites by an activated surface diffusion process through the CoO shells surrounding app
125 posed by diffusion, analysis is developed of diffusion processes through stirred and unstirred media,
126  by effectively reducing a three-dimensional diffusion process to a spatially constrained, two-dimens
127 lified photoresists, uses a complex reaction-diffusion process to delineate patterned areas with high
128 one-choice RT tasks that uses a one-boundary diffusion process to represent the accumulation of stimu
129 e employed for the investigation of reaction-diffusion processes to additionally include cases in whi
130 t into the physical parameters affecting the diffusion process, to allow for more efficient and targe
131 porates a number of fundamental reaction and diffusion processes, treated in a fully stochastic manne
132 t process for the sampled chromosomes with a diffusion process used to model the evolution of the dis
133 resenting the levels of the two chemicals by diffusion processes, we assume their interaction is gove
134      To create a mathematical model of these diffusion processes, we have chosen as an example hydrog
135                                 In the past, diffusion processes were not accounted for, thereby posi
136 ce suggest that sliding involves a DNA twist-diffusion process whereby the DNA rotates about the heli
137 sistent with a nonzero starting value of the diffusion process, which increases and decreases decisio
138  efficient method to stochastically simulate diffusion processes, which at the same time allows synch
139  described by a classical, Einstein-type, 1D diffusion process with a diffusion coefficient of 2.710(
140 is telomere dynamics onto a biased branching-diffusion process with an absorbing boundary condition w
141 easure the spatial evolution of the reaction-diffusion process with nanometer resolution.
142 ring these intervals is shown to be given by diffusion processes with a diffusion coefficient that de
143  strategically positioned residues alter the diffusion processes within hemoglobin's subunits and sug

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