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Mathematics and Statistics in Anaesthesia Book

Mathematics and Statistics in Anaesthesia
Mathematics and Statistics in Anaesthesia, Anesthesia residents often have enormous trouble understanding the quantitative aspects of the basic sciences underlying clinical anesthetic practice. The subjects of pharmokinetics and statistics are often unpopular with trainees, and studied with little, Mathematics and Statistics in Anaesthesia has a rating of 3 stars
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Mathematics and Statistics in Anaesthesia, Anesthesia residents often have enormous trouble understanding the quantitative aspects of the basic sciences underlying clinical anesthetic practice. The subjects of pharmokinetics and statistics are often unpopular with trainees, and studied with little, Mathematics and Statistics in Anaesthesia
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  • Mathematics and Statistics in Anaesthesia
  • Written by author Steven Cruickshank
  • Published by Oxford University Press, USA, November 1998
  • Anesthesia residents often have enormous trouble understanding the quantitative aspects of the basic sciences underlying clinical anesthetic practice. The subjects of pharmokinetics and statistics are often unpopular with trainees, and studied with little
  • Anesthesia residents often have enormous trouble understanding the quantitative aspects of the basic sciences underlying clinical anesthetic practice. The subjects of pharmokinetics and statistics are often unpopular with trainees, and studied with little
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Book Categories

Authors

Pt. 1Physiological and pharmacological modelling
1.1Models and modelling
1.2Inputs and outputs
1.3Steady states: alveolar ventilation V[subscript A] and Paco[subscript 2]
1.4Gas laws
1.5Flux and the Fick principle
1.6Fick and cardiac output: dilution methods
1.7Fick and cerebral blood flow
1.8Apnoeic mass transfer oxygenation
1.9Nitrogen washout
1.10Time constants
1.11Step change in VA
1.12Pulmonary air embolism
1.13Pharmacokinetic models
1.14Drug-receptor interaction
1.15Receptor-mediated drug antagonism
1.16Oscillating systems
1.17Damped oscillations
1.18Forced oscillations
1.19Modelling arterial pressure waves
Pt. 2Mathematical background
2.1Basics
2.2Functions
2.3Pattern functions and transformations
2.4Constant function
2.5Linear functions
2.6Rectangular hyperbolic functions
2.7Polynomial functions
2.8Inverse functions
2.9Exponential & logarithmic functions
2.10Sinusoidal functions
2.11Functions of more than one variable
2.12The derivative and differentiation
2.13Maxima and minima
2.14Integrals
2.15Differential equations
2.16Numerical methods for differential equations
Pt. 3Probability and statistics
3.1Probability models and simulation
3.2Simulating random events: anaphylactold reactions to anaesthesia
3.3Waiting times in a Poisson process
3.4Passing the fellowship examination
3.5Measuring SVP: the normal distribution
3.6Modelling with random variables
3.7Sums and differences of random variables (RVs)
3.8Probability
3.9Conditional probability and Bayes' theorem
3.10Summary measures: location and dispersion
3.11The normal distribution
3.12Statistical inference
3.13Sample mean
3.14Sample variance
3.15Significance testing
3.16Samples of unknown mean and variance
3.17Categorical data
3.18Related variables: linear regression
3.19Related variables: correlation
3.20Distribution-free methods
3.21IOP revisited
Bibliography
Index


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