000			04155nam a22003257i 4500
999			_c8047 _d8047
005			20210103113039.0
008			111005s2013 at a b 001 0 eng d
020			_a9781111574635
020			_a1111574634
040			_aStDuBDS |b eng _cStDuBDS _dUkOxU _dUk _erda
082	0	4	_223 _a570.151 _bA.F.M
100	1		_aAdler, Frederick R. _933334 _eauthor.
245	1	0	_aModeling the dynamics of life : _bcalculus and probability for life scientists / _cFrederick R. Adler.
246			_nthird edtion international edition.
264		1	_aAustralia ; _aUnited Kingdom : _bBrooks/Cole Cengage Learning, _cc2013.
264		4	_cc2013.
300			_aca. 930 pages. in various pagings : _billustrations. ; _c28 cm.
336			_2rdacontent _atext
337			_2rdamedia _aunmediated
338			_2rdacarrier _avolume
500			_aPrevious ed.: 2005.
500			_aFormerly CIP. |5 Uk
504			_aIncludes bibliographical references and index.
505	0	0	_a1 Discrete-Time Dynamical Systems.1.2 Variables And Functions. 1.3 Units And Dimensions.1.4 Linear Functions And Their Graphs.1.5 Discrete-Time Dynamical Systems.1.6 Analysis Of Discrete-Time Dynamical Systems.1.7 Solutions And Exponential Functions.1.8 Oscillations And Trigonometry.1.9 A Model Of Gas Exchange In The Lung.1.10 An Example Of Nonlinear Dynamics.1.11 Excitable Systems I: The Heart.1.12 Supplementary Problems for Chapter 1.1.13 Projects for Chapter 1.2 Limits and Derivatives.2.1 Introduction to Derivatives.2.2 Limits.2.3 Continuity.2.4 Computing Derivatives.2.5 Derivatives of Sums, Powers and Polynomials.2.6 Derivatives of Products and Quotients.2.7 The Second Derivative.2.8 Exponentials and Logarithms.2.9 The Chain Rule.2.10 Derivatives of Trigonometric Functions.2.11 Supplementary Problems for Chapter 2.2.12 Projects for Chapter 2.3 Derivatives and Dynamical Systems.3.1 Stability and the Derivative.3.2 More Complicated Dynamics.3.3 Maximization3.4 Reasoning About Functions.3.5 Limits at Infinity.3.6 Leading behavior and L'Hosptal's Rule.3.7 Approximating Functions.3.8 Newton's Method.3.9 Panting and Deep Breathing.3.10 Supplementary Problems for Chapter 3.3.11 Projects for Chapter 3.4 Differential Equations and Integrals.4.1 Differential Equations.4.2 Antiderivatives and Indefinite Integrals.4.3 Special Functions and Methods of Integration.4.4 Integrals and Sums.4.5 Definite and Indefinite Integrals.4.6 Applications of Integrals.4.7 Improper Integrals.4.8 Supplementary Problems for Chapter 4.4.9 Projects for Chapter 4.5 Autonomous Differential Equations.5.1 Basic Differential Equations.5.2 The Phase-Line Diagram.5.3 Stable and Unstable Equilibria.5.4 Solving Autonomous Equations.5.5 Two Dimensional Equations.5.6 The Phase-Plane.5.7 Solutions in the Phase-Plane.5.8 The Dynamics of Neuron.5.9 Supplementary Problems for Chapter 5. 5.10 Projects for Chapter 5.6 Probability Theory and Statistics.6.1 Introduction to Probabilistic Models.6.2 Stochastic Models of Diffusion and Genetics.6.3 Probability Theory.6.4 Conditional Probability.6.5 Independence and Marcov Chains.6.6 Displaying Probabilities.6.7 Random Variables.6.8 Descriptive Statistics.6.9 Descriptive Statistics for Spread.6.10 Supplementary Problems for Chapter 6.6.11 Projects for Chapter 6.7 Probability Models.7.1 Joint Distributions.7.2 Covariance and Correlation.7.3 Sums and Products of Random Variables.7.4 The Binomial Distribution.7.5 Applications of the Binomial Distribution.7.6 Exponential Distributions.7.7 The Poisson Distribution.7.8 The Normal Distribution.7.9 Applying the Normal Approximation.7.10 Supplementary Problems for Chapter 7.7.11 Projects for Chapter 7.8 Introduction to Statistical Reasoning.8.1 Statistics: Estimating Parameters.8.2 confidence Limits.8.3 Estimating the Mean.8.4 Hypothesis Testing.8.5 Hypothesis Testing: Normal Theory.8.6 comparing Experiments.8.7 Analysis of Contingency Tables and Goodness of Fit.8.8 Hypothesis Testing with the Method of Support.8.9 Regression.8.10 Projects for Chapter 8.
650		0	_aLife sciences |x Mathematics.
650		0	_aCalculus.
650		0	_aProbabilities.
942			_cBK _2ddc