Wolfram Research  Mathematica    MathWorld    Wolfram Science    More »    Wolfram Web Resources
HOME
TOPICS
LATEST
ABOUT
FAQS
PARTICIPATE
AUTHORING AREA
Mikhail Dimitrov Mikhailov
Demonstrations 1 - 20 of 21
Concentrations of Multiple Reacting Species in a Semi-Infinite RegionFit, Interpolation, or Polynomial Interpolation in Uncertain CalculusUncertain Calculus: Mean versus Likelihood MeanVelocity Stream Lines from Superposition of Elementary Fluid Flows
Concentrations of Multiple Reacting Species in a Semi-Infinite RegionFit, Interpolation, or Polynomial Interpolation in Uncertain CalculusUncertain Calculus: Mean versus Likelihood Mean
Made for Mathematica 7
Velocity Stream Lines from Superposition of Elementary Fluid Flows
Made for Mathematica 7
Area, Perimeter, and Diagonal of a Rectangle with Uncertain SidesVector Field with Sources and SinksVisualizing the Solution of Two Linear Differential EquationsLaminar Flow between Two Eccentric Tubes
Area, Perimeter, and Diagonal of a Rectangle with Uncertain SidesVector Field with Sources and Sinks
Made for Mathematica 7
Visualizing the Solution of Two Linear Differential EquationsLaminar Flow between Two Eccentric Tubes
Numerical Evaluation of Some Definite IntegralsAn Expert System Specific to Improving Personal RelationshipsConvection-Diffusion in a Semi-Infinite RegionSolving Matrix Systems with Real, Interval, or Uncertain Elements
Numerical Evaluation of Some Definite Integrals
Made for Mathematica 7
An Expert System Specific to Improving Personal Relationships
Made for Mathematica 7
Convection-Diffusion in a Semi-Infinite Region
Made for Mathematica 7
Solving Matrix Systems with Real, Interval, or Uncertain Elements
Solving a Linear System with Uncertain CoefficientsExpert System for Identifying Pedigree DogsNatural Convection between Two Vertical PlatesPenetration of Potential in a Semi-Infinite Region
Solving a Linear System with Uncertain CoefficientsExpert System for Identifying Pedigree DogsNatural Convection between Two Vertical PlatesPenetration of Potential in a Semi-Infinite Region
Derivation of Thermodynamic Derivatives Using JacobiansFinite Difference Schemes of One VariableHeat Conduction in Some Standard SolidsChecking Finite Difference Errors
Derivation of Thermodynamic Derivatives Using JacobiansFinite Difference Schemes of One VariableHeat Conduction in Some Standard SolidsChecking Finite Difference Errors

1|2|Next
Powered by Wolfram Mathematica
Give us your feedback
Give us your feedback

Source page:




 often  occasionally  never

Note: Please do not include anything you consider confidential or proprietary. Your message and contact information may be shared with the author of any specific Demonstration for which you give feedback, but will not otherwise be published or distributed.
Privacy Policy »