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• Using LabVIEW and Mathematica in Combination: Data Collection to Graphical Presentation in a Single Setting
• Using Lognormal Distributions and Lognormal Probability Plots in Probabilistic Risk Assessments
• Using Lognormal Distributions in Risk Assessments
• Using Mathematica as an Interface to an Interactive Graphics Program
• Using Mathematica in Materials Science
• Using Mathematica in Support of LabVIEW: POWER in the Laboratory
• Using Mathematica to Aid Simulation Analysis
• Using Mathematica to Assist Plasma Stability Analysis
• Using Mathematica to Do Cost of Capital Calculations
• Using Mathematica to Enhance Learning of Atmospheric Processes: Entrainment into Cumulus Clouds
• Using Mathematica to Enhance Learning of Oceanographic Process: Breaking of Waves and Burger's Equation
• Using Mathematica to Explore the Behaviour of Phase-Locked Loops
• Using Mathematica to Find Closed Form Expressions for Approximations to the Square Root of x
• Using Mathematica to Find Minimal Length Confidence Intervals
• Using Mathematica to Illustrate the Race Track Principle in Calculus
• Using Mathematica to Prove and Animate a Property of Cubic Polynomials
• Using Mathematica to Solve Johnson-Neyman Problems
• Using Mathematica to Teach Bessel Functions
• Using Mathematica to Teach Process Units: A Distillation Case Study
• Using Mathematica to Understand the Computer Proof of the Robbins Conjecture
• Using Mathematica to visualize New Concepts in Linear Algebra
• Using Mathematics to Understand HIV Immune Dynamics
• Using Minimax Approaches to Plan Optimal Task Commutation Configurations for Combined Mobile Platform-Manipulator Systems
• Using student feedback to improve instruction in engineering calculus
• Using Symbolic Computation to Find Algebraic Invariants
• Using Symbolic Computing in Building Probabilistic Models for Atoms
• Using Symbolic Manipulation to Evaluate Feynman's Path Integral for an Interaction of the Form F(t)r
• Using Symbolic Mathematical Software to Construct Specialized Mathematical Systems
• Using the Attribute Hierarchy Method to Identify and Interpret Cognitive Skills that Produce Group Differences
• Using the Complex Polynomial Method with Mathematica to Model Problems Involving the Laplace and Poisson Equations
• Using the System Mathematica in Problems of Mechanics
• The v1 band system of HNC
• V3.0: Manifest Destiny
• Vacuum Simulation of RF Cavities to Optimize Pump Configurations
• Value-at-Risk (VaR)
• Variable Stepsize in Cowell's Method
• Variant Handling, Inheritance and Composition in the ObjectMath Computer Algebra Environment
• Variational Description of Gibbs-non-Gibbs Dynamical Transitions for the Curie-Weiss Model
• Vector Boson Scattering in the Standard Model--an Overview of Formulae
• Vectorial Platform for Manipulating the Polarization Mode Train Realized with Jones Vectors in Mathematica
• Vectorial Polarization Modes Platform Realized with Jones Vectors in Mathematica
• Vectorlike fermions and Higgs effective field theory revisited
• Verification of the Four-Loop Corrections to QED: Calculation of the Fifth-Order Vacuum Polarization Coefficients
• A versatile concept for the analysis of loops
• Version 3 in the Classroom
• Version 3.0: Buttons and Palettes
• Version 3.0: Definite Integration
• Version 3.0: Mathematical Typesetting
• Version 3.0: Numerical Integration and Optimization
• Version 3.0: Partial Differential Equations

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