Literature DB >> 7103948

A novel parameter estimation from the linearized Michaelis-Menten equation at low substrate concentrations.

T Keleti.   

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Year:  1982        PMID: 7103948      PMCID: PMC1158231          DOI: 10.1042/bj2030343

Source DB:  PubMed          Journal:  Biochem J        ISSN: 0264-6021            Impact factor:   3.857


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  10 in total

1.  On the evaluation of the constants Vm and KM in enzyme reactions.

Authors:  B H J HOFSTEE
Journal:  Science       Date:  1952-09-26       Impact factor: 47.728

2.  Studies on plant amylases: The effect of starch concentration upon the velocity of hydrolysis by the amylase of germinated barley.

Authors:  C S Hanes
Journal:  Biochem J       Date:  1932       Impact factor: 3.857

3.  Sigmoidal substrate saturation curves in Michaelis-Menten mechanism as an artefact.

Authors:  E Fischer; T Keleti
Journal:  Acta Biochim Biophys Acad Sci Hung       Date:  1975

4.  New linear plots for the separate estimation of Michaelis-Menten parameters.

Authors:  C Fajszi; L Endrenyi
Journal:  FEBS Lett       Date:  1974-08-25       Impact factor: 4.124

5.  A new method for determining the Michaelis constant.

Authors:  F M De Merino
Journal:  Biochem J       Date:  1974-10       Impact factor: 3.857

6.  A comparison of two methods for fitting the integrated Michaelis-Menten equation.

Authors:  I A Nimmo; G L Atkins
Journal:  Biochem J       Date:  1974-09       Impact factor: 3.857

7.  Statistical estimations in enzyme kinetics. The integrated Michaelis equation.

Authors:  H N Fernley
Journal:  Eur J Biochem       Date:  1974-04-01

8.  The direct linear plot. A new graphical procedure for estimating enzyme kinetic parameters.

Authors:  R Eisenthal; A Cornish-Bowden
Journal:  Biochem J       Date:  1974-06       Impact factor: 3.857

9.  A simple method for calculating Km and V from a single enzyme reaction progress curve.

Authors:  S L Yun; C H Suelter
Journal:  Biochim Biophys Acta       Date:  1977-01-11

10.  Analysis of progress curves in enzyme kinetics: bias and convergent set in the differential and in the integral method.

Authors:  M Markus; T Plesser; M Kohlmeier
Journal:  J Biochem Biophys Methods       Date:  1981-02
  10 in total

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