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Purchase on www.shareit.com ...Mechanics of Materials is an ideal companion to Maple for researchers and mechanical
or civil engineers who work with applied and structural mechanics and strength of materials...

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 Download pdf Manual for Mechanics of Materials 2.0 ToolBox installation process and start features.
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  Mechanics of Materials 2.0 ToolBox. New generation tool in applied mechanics of deformable rods is issued.
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Mechanics of Materials™ is a Toolbox for Maple™ that offers fully symbolic, numeric and graphical solutions to linear and elastic beam bending, bar torsion and bar tension problems.



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Siarhei Arlou. May 23 2008
Mechanics of Materials™ 2.0 Toolbox news release
New generation tool in applied mechanics of deformable rods is available. MapleConnect™ Partner of world leader in general universal math-engineering-science software Maplesoft™ announces issuance of Mechanics of Materials™ 2.0 Toolbox for Maple™.

Toolbox combines symbolic-analytic power of Maple system as well as impressive graphics representations and newest math and engineering document's interface features. For the first time it is possible to play with analytic expressions by formulating problems definitions in full symbol notation.

Toolbox calls to change old traditions in education process of the most complicated engineering disciplines like structural mechanics and strength of materials as well as to open new potential for mechanical design and civil engineers in machine building industry, building and in mechatronics area.

Dedicated to blessed memory of father, friend and physicist

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Product Description
Toolbox combines symbolic-analytic power of Maple system as well as impressive graphics representations and newest math and engineering document's interface features. For the first time it is possible to play with full analytic expressions by formulating problems definitions in full symbol notation.
There are eight templates also for fast start and easy work by mode fill the box - click button.
Mechanics of Materials™ is a Toolbox for Maple™ that offers solutions to linear and elastic beam bending, bar torsion and bar tension problems. Using Maple's powerful math engine, problem specifications can be formulated in numeric or symbolic form, offering graphical and analytical solutions for rod sections with up to 100 separate segments.
The functions yield impressive graphics and detailed analytical solutions, ideal for education and training applications.
The package consists of three packages which are containing sixteen functions that perform various calculations based on the theoretical foundation of strength of materials and mechanics of materials.
Toolbox calls to change old traditions in education process of the most complicated engineering disciplines like structural mechanics and strength of materials as well as to open new potential for mechanical design and civil engineers in machine building industry, building and in mechatronics area.
With Mechanics of Materials, users can generate graphical representations of rod deformations and calculate epures of all internal factors like shearing forces, strain energies, bending moments, deflections, angles of torsion and much more!
Intended Audience:
Students of all levels of post secondary education.
Innovative educators.
Mechanical and civil engineers.
What's new in version 2.0?
Two new packages: Bar Tension and Bar Torsion. These tools are for calculations in Rod Stretching and Bar Torsion deformations tasks.
Eight new functions. Total amount of functions grows to sixteen.
New graphics.
Eight templates for easy start and comfortable work by mode fill the box - click button. Templates use all power of toolbox.
Total amount of help grows to seventy pages.
Features:
Flexibility in user input forms - symbolic or numeric data input offers the range of general to design-specific solutions for beam deformations problems
Added eight templates for fast start and easy work by mode fill the box - click button
Detailed Analytic solutions
Accuracy is maintained - no round-off errors
Further manipulation of the system is possible
Optimization of the general form expression for use with similar beam problems
Impressive graphical representations
Ideal for education and training applications


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