Maple : a primer / Bernard V. Liengme.

By: Liengme, Bernard V [author.]Contributor(s): Morgan & Claypool Publishers [publisher.] | Institute of Physics (Great Britain) [publisher.]Material type: TextTextSeries: IOP (Series)Release 6 | IOP concise physicsPublisher: San Rafael [California] (40 Oak Drive, San Rafael, CA, 94903, USA) : Morgan & Claypool Publishers, [2019]Distributor: Bristol [England] (Temple Circus, Temple Way, Bristol BS1 6HG, UK) : IOP Publishing, [2019]Description: 1 online resource (various pagings) : illustrations (some color)Content type: text Media type: electronic Carrier type: online resourceISBN: 9781643274881 ebookSubject(s): Maple (Computer file) | Mathematical physics -- Data processing | Mathematical physics | SCIENCE / Physics / Mathematical & ComputationalAdditional physical formats: Print version:: No titleDDC classification: 530.150285 LOC classification: QC20.7.A4 L546 2019ebOnline resources: e-book Full-text access Also available in print.
Contents:
1. Starting Maple -- 1.1. What is Maple? -- 1.2. The Maple interface -- 1.3. Entering simple expressions -- 1.4. The use of evalf[d](term) -- 1.5. Some handy algebraic commands -- 1.6. Context menus -- 1.7. Formatted output with printf -- 1.8. D
2. Introductory examples -- 2.1. Ammonia -- 2.2. Water pump -- 2.3. Telescope resolution -- 2.4. Velocity of a bullet -- 2.5. Solve puzzle -- 2.6. Vertex form -- 2.7. Classic inclined plane problem -- 2.8. Baseball problem -- 2.9. Center of mass
3. Plotting with Maple -- 3.1. Starting with plot -- 3.2. Plot tools -- 3.3. Customizing with the context menu -- 3.4. Customizing a plot with parameters -- 3.5. A logarithmic plot -- 3.6. Using display for multifunction plots -- 3.7. Two plots
4. Solving equations and systems of equations -- 4.1. The solve command -- 4.2. Solving inequalities -- 4.3. Stress analysis -- 4.4. The assign command -- 4.5. The fsolve command -- 4.6. Systems of equations with fsolve -- 4.7. Finding complex r
5. Using units and physical constants -- 5.1. Some basic examples -- 5.2. Examples of usage -- 5.3. Using the Units command -- 5.4. Temperature conversions -- 5.5. Physical constants -- 5.6. Gravity constants G and g -- 5.7. Pump problem revisit
6. Linear algebra -- 6.1. Matrices and vectors -- 6.2. Simple matrix and vector math -- 6.3. Linear algebra -- 6.4. Solving a system of equations -- 6.5. Introduction to eigenvectors and eigenvalues -- 6.6. Notes on Maple vector commands -- 6.7.
7. Introduction to calculus -- 7.1. Looking for the limit -- 7.2. Some differentiation examples -- 7.3. The D operator -- 7.4. Implicit differentiation -- 7.5. Examples of critical points -- 7.6. Some integration examples -- 7.7. Definite integr
8. Differential equations -- 8.1. Initial value problems (IVPs) -- 8.2. Entering ODEs and initial/boundary conditions -- 8.3. Boundary value problems (BVPs) -- 8.4. Family of solutions -- 8.5. Numerical integration -- 8.6. The simple pendulum --
9. Procedures -- 9.1. Programming structures -- 9.2. Simple examples -- 9.3. Procedures -- 9.4. Several ways to find the GCD -- 9.5. Further procedure examples -- 9.6. Fourier expansion -- 9.7. Common errors in procedures
10. Working with external files -- 10.1. Export and import a matrix -- 10.2. Using fprintf -- 10.3. Using readdata -- 10.4. Read data from an Excel file -- 10.5. Write data to an Excel worksheet -- 10.6. The Task Assistant Import -- 10.7. Copy a
11. Regression and statistics -- 11.1. Linear regression -- 11.2. Non-linear regression -- 11.3. Descriptive statistics -- 11.4. Sample or population? -- 11.5. Hypothesis testing -- 11.6. Combinations and permutations.
Abstract: Maple is a comprehensive symbolic mathematics application which is well suited for demonstrating physical science topics and solving associated problems. This book records the author's journey of discovery; he was familiar with SMath but not wit
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"Version: 20190501"--Title page verso.

"A Morgan & Claypool publication as part of IOP Concise Physics"--Title page verso.

1. Starting Maple -- 1.1. What is Maple? -- 1.2. The Maple interface -- 1.3. Entering simple expressions -- 1.4. The use of evalf[d](term) -- 1.5. Some handy algebraic commands -- 1.6. Context menus -- 1.7. Formatted output with printf -- 1.8. D

2. Introductory examples -- 2.1. Ammonia -- 2.2. Water pump -- 2.3. Telescope resolution -- 2.4. Velocity of a bullet -- 2.5. Solve puzzle -- 2.6. Vertex form -- 2.7. Classic inclined plane problem -- 2.8. Baseball problem -- 2.9. Center of mass

3. Plotting with Maple -- 3.1. Starting with plot -- 3.2. Plot tools -- 3.3. Customizing with the context menu -- 3.4. Customizing a plot with parameters -- 3.5. A logarithmic plot -- 3.6. Using display for multifunction plots -- 3.7. Two plots

4. Solving equations and systems of equations -- 4.1. The solve command -- 4.2. Solving inequalities -- 4.3. Stress analysis -- 4.4. The assign command -- 4.5. The fsolve command -- 4.6. Systems of equations with fsolve -- 4.7. Finding complex r

5. Using units and physical constants -- 5.1. Some basic examples -- 5.2. Examples of usage -- 5.3. Using the Units command -- 5.4. Temperature conversions -- 5.5. Physical constants -- 5.6. Gravity constants G and g -- 5.7. Pump problem revisit

6. Linear algebra -- 6.1. Matrices and vectors -- 6.2. Simple matrix and vector math -- 6.3. Linear algebra -- 6.4. Solving a system of equations -- 6.5. Introduction to eigenvectors and eigenvalues -- 6.6. Notes on Maple vector commands -- 6.7.

7. Introduction to calculus -- 7.1. Looking for the limit -- 7.2. Some differentiation examples -- 7.3. The D operator -- 7.4. Implicit differentiation -- 7.5. Examples of critical points -- 7.6. Some integration examples -- 7.7. Definite integr

8. Differential equations -- 8.1. Initial value problems (IVPs) -- 8.2. Entering ODEs and initial/boundary conditions -- 8.3. Boundary value problems (BVPs) -- 8.4. Family of solutions -- 8.5. Numerical integration -- 8.6. The simple pendulum --

9. Procedures -- 9.1. Programming structures -- 9.2. Simple examples -- 9.3. Procedures -- 9.4. Several ways to find the GCD -- 9.5. Further procedure examples -- 9.6. Fourier expansion -- 9.7. Common errors in procedures

10. Working with external files -- 10.1. Export and import a matrix -- 10.2. Using fprintf -- 10.3. Using readdata -- 10.4. Read data from an Excel file -- 10.5. Write data to an Excel worksheet -- 10.6. The Task Assistant Import -- 10.7. Copy a

11. Regression and statistics -- 11.1. Linear regression -- 11.2. Non-linear regression -- 11.3. Descriptive statistics -- 11.4. Sample or population? -- 11.5. Hypothesis testing -- 11.6. Combinations and permutations.

Maple is a comprehensive symbolic mathematics application which is well suited for demonstrating physical science topics and solving associated problems. This book records the author's journey of discovery; he was familiar with SMath but not wit

Students and professionals.

Also available in print.

Mode of access: World Wide Web.

System requirements: Adobe Acrobat Reader, EPUB reader, or Kindle reader.

Bernard V. Liengme is a retired Professor of Chemistry and Lecturer in Information Systems of St. Francis Xavier University in Nova Scotia, Canada where he taught for over 36 years. He is the author of A Guide to Microsoft Excel� for Busines

Title from PDF title page (viewed on June 5, 2019).