ライフサイエンスコーパス: rate equation

1 uter simulation of the complete steady state rate equation.

2 ate curves could be fitted to a second order rate equation.

3 the integrated form of the Michaelis-Menten rate equation.

4 sis sample using a zero-intercept, K/V-based rate equation.

5 that combines material balances and kinetic rate equations.

6 he pseudo-first-order or pseudo-second-order rate equations.

7 r regression with numeric integration of the rate equations.

8 ically alter the reaction's Michaelis-Menten rate equations.

9 data were analyzed using the complete set of rate equations.

10 he excitonic reservoir described by a set of rate equations.

11 ons which is not captured by standard firing rate equations.

12 phase-phase (log-log) representations of the rate equations.

13 required to achieve analytical solutions of rate equations.

14 is method can also be used with steady-state rate equations.

15 is evaluated by a numerical solution of the rate equations.

16 tants, and (2) on the classical steady state rate equations.

17 which can be described by single-exponential rate equations, A(t) = A(o)(1- e (-kt)) and A(t) = A(o)e

18 for experimental verification and for use in rate equations accounting for nucleation-mediated fibril

19 servations with existing established kinetic rate equations allows the prediction of nanoparticle dis

20 synthesis are determined, and the resulting rate equation, along with a stereochemical analysis of t

21 elaxation dynamics to the underlying coupled rate equation and revealing that trap-state Auger recomb

22 nts (SmI2, amine, water) are involved in the rate equation and that the rate of electron transfer is

23 regression of the analytic integrals of the rate equations and by nonlinear regression with numeric

24 Fe, and Ru catalysts, which show similar FTS rate equations and cluster size effects.

25 Rate equations and elementary steps were similar for deh

26 ted by numerically integrating the nonlinear rate equations and performing linear stability analysis,

27 rate behavior, from those mechanisms derived rate equations, and then tested the mechanisms against o

28 ay/atom interactions using a straightforward rate equation approach augurs favourably for extension t

29 -state model reveals that the classic Huxley rate equation, as modified for thermodynamic self-consis

30 article is concerned with rapid-equilibrium rate equations, but this method can also be used with st

31 Then, combining hybridization rate equations, calculated free energies of hybridizatio

32 d from the polyamine spermine, whose complex rate equation can include terms for a variety of medium

33 Our rate equation combines Butler-Volmer (BV) electrode kine

34 kinetic problem and its reduction to simple rate equations; computation of binding rate constants; q

35 n and mRNA translation, based on first-order rate equations, coupled with a set of nonlinear equation

36 furcation analysis of deterministic reaction rate equations derived from the model, and find that the

37 homogeneous reconstructing surfaces leads to rate equations described by our nonlinear scaling law.

38 A rate equation describing the cellular starch degradation

39 model based on numerical integration of the rate equations describing the reaction mechanism.

40 ce long term rhythms that are independent of rate equations (e.g. Arrhenius).

41 eaction sequence, the numerator terms of the rate equation exert an effect in the paired flux control

42 con will be the most intense: one based on a rate equation for calculating ion flux using values from

43 ailed comparison with the traditionally used rate equation for covalent inhibition is presented.

44 before P(i) and validate utilization of the rate equation for ordered binding to interpret differenc

45 lowing a tractable algebraic solution to the rate equation for substrate hydrolysis.

46 , the corresponding Wilson-Cowan type firing rate equation for such an inhibitory population does not

47 This article describes an integrated rate equation for the time course of covalent enzyme inh

48 tal data, we derive a chemical mechanism and rate equations for a kinetic multilayer model of surface

49 We have derived the rate equations for all likely sequential bireactant mech

50 ped, which enables the generation of generic rate equations for all reactions in a model.

51 r precursor conversion to monomers, discrete rate equations for formation of small-sized clusters, an

52 Using numerical solutions to the rate equations for nucleated polymerization and analytic

53 for the giant squid axon, we have determined rate equations for the activation and inactivation prope

54 Complete axial rate equations for the alkenes and alkynes were derived,

55 We solved the rate equations for the cascade numerically and found tha

56 ar strain, and use that in a coarse-graining rate equation formulation for constructing a mechanism m

57 Mechanism-based FTS rate equations give activation energies that reflect the

58 numerical integration of mechanism-specific rate equations has been used to test specific kinetic mo

59 We now integrate the tQSSA rate equation in closed form, without resorting to furth

60 kinetic parameters in the full-ordered bi bi rate equation in the absence of products, with both NADH

61 ow fitting based on numerical integration of rate equations, in the dynamic simulation rate constants

62 rell-Chance" mechanism yields a steady-state rate equation indistinguishable in form from the observe

63 The overall form of the rate equation is unchanged: final rate = k(1f)[Hg][C-H(1

64 An order-of-magnitude fusion rate equation is used to estimate whether the predicted

65 e ring-expansion pathway is described by the rate equation, log(k/s-1) = (12.5 +/- 0.1) - (4.9 +/- 0.

66 An Eley-Rideal mechanism and rate equation may be used to describe the epoxidation ki

67 energy was extracted by the phenomenological rate-equation model we developed.

68 LIAD by fitting the experimental data with a rate-equation model, from which we extract a correct pre

69 vant for lasing, we observe breakdown of the rate-equation model, indicating a buildup of a highly co

70 ferent from the predictions of deterministic rate equation models.

71 Here we investigate the rate equation of redox reactions involving reduction by

72 nological rate constants that enter into the rate equations of conventional chemical kinetics.

73 n approximation scheme for deriving reaction rate equations of genetic regulatory networks.

74 nd sizes of each molecular species, into the rate equations of the model.

75 The theory leads to a generalized Huxley rate equation on the bond-distribution function, n(zeta,

76 Rate equations on fibril disappearance are deduced from

77 Instead of using chemical reaction rate equations or rules-based fragmentation libraries, t

78 Mathematical modeling, based on biochemical rate equations, provides a rigorous and reliable tool fo

79 bromo-4-fluorobenzene displays the following rate equation: rate = k(obs)[R(3)SiOK](0)[ArylBr](0), wi

80 and a macroscopic description using reaction rate equations (RREs) is no longer accurate.

81 Mathematical properties of the new rate equation show that, for such contaminated materials

82 Rate equation slope coefficients for K/V of 0.39 (AV acc

83 ermined by numerical solution of the coupled rate equations that describe this competition to the exp

84 In this study, rate equations that predict the regulatory kinetic behav

85 engineering approach to simplify the overall rate equation, thus allowing the accurate and quantitati

86 A novel rate equation to characterize the dose-response behavior

87 We develop a rate equation to describe the population dynamics within

88 In the absence of a rate equation to explain the allosteric effects in a tet

89 In contrast, fitting the newly derived rate equation to inhibitor dose- response curves can, in

90 the photo-excited carrier dynamics and use a rate equation to relate radiative and non-radiative reco

91 ng with numerical integration of appropriate rate equations to analyze the progress curves, while the

92 py results are combined with mechanism-based rate equations to assess the structure and thermodynamic

93 a mathematical model using force balance and rate equations to describe how motors sliding the highly

94 By generalizing nucleation rate equations to include dissolution, we arrive at a mo

95 ach proceeds via numerical solution of model rate equations to yield the time dependence of each micr

96 ent overall diffusion tensors, and a master (rate) equation to describe the transitions between these

97 n be applied to biological networks based on rate equations using a fitness function that quantifies

98 tion model behavior with that predicted by a rate equation version of the same system.

99 The rate equation was nu(N)=k(obs)[Tau](o)[nitrite](o)(2), t

100 Using mean-field rate equations, we show that (i) when [HSPG] is much hig

101 The exchange curve is fit to a rate equation, where the rate constants are proportional

102 s is analyzed by solving a system of coupled rate equations, where exciton recycling mechanisms are i

103 nd solving a general linear mixed inhibition rate equation with a global curve fitting program.