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Mathematical Modeling in Chemistry and Biology
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Related lectures (38)
Heterogeneous Catalysis: Basics and Kinetics
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Covers the basics of heterogeneous catalysis and the importance of transition state theory in predicting reaction rates.
Arrhenius Equation: Kinetics and Equilibrium
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Covers the Arrhenius equation and its application to chemical equilibrium, as well as the transition state theory and chemical kinetics principles.
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Chemical Equilibrium
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Explores chemical equilibrium, including equilibrium constant, Le Chatelier's principle, and temperature effects.
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Receptor-Ligand Interaction
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Explores receptor-ligand interactions, covering binding, dissociation, equilibrium, and quantification methods.
Water Quality Modeling: Kinetics in PHREEQC
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Explores water quality modeling, focusing on reaction kinetics, equilibrium constants, and temperature effects, with practical examples of calcite precipitation and iron oxidation.
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Structural Mechanics Principles: Equilibrium and Stability
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Explores the principles of structural mechanics, including internal loads, equilibrium stability, and the superposition principle.
Dynamic Systems: Control and Stability Analysis
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Explores dynamic systems, focusing on control mechanisms and stability analysis through practical examples and mathematical modeling.
Linear Time Invariant Systems: Impulse Response and Convolution
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Covers linear time invariant systems, focusing on impulse response and convolution.
Signals and Systems: Convolution and Fourier Transform
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Covers convolution and Fourier transforms in linear time-invariant systems.
Taylor Series and Secant Method: Numerical Analysis Techniques
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Discusses the Taylor series and secant method, focusing on their applications in numerical analysis and root-finding techniques.
Optical Fiber Systems: Performance Analysis
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Covers the performance analysis of optical fiber systems, including power transmission, bandwidth, and system limitations.
Rigid Displacement
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Covers the concept of rigid displacement and potential energy, emphasizing continuity between elements and the importance of conforming to the mesh.
Biomedical Electrodes: Fundamentals and Impedance Modeling
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Explores the fundamentals of bioelectrodes, challenges in biomedical electrodes, impedance modeling, and mass transport by diffusion.
Numerical Analysis: Direct Methods for Linear Systems
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Covers direct methods for solving linear systems in numerical analysis.
Free Fall Dynamics
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Explores free fall dynamics, including apparent weight, equations of motion, and forces' deviations.
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