Episode Synopsis "ECE 495N Lecture 7: Quantum Capacitance/Shrödinger\'s Equation"

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More episodes of the podcast [Audio] ECE 495N: Fundamentals of Nanoelectronics

• ECE 495N Lecture 1: What Makes Current Flow?
• ECE 495N Lecture 39: Where is the Heating?
• ECE 495N Lecture 17: Basis Functions II
• ECE 495N Lecture 25: Density of Modes
• ECE 495N Lecture 14: Law of Equilibrium
• ECE 495N Lecture 24: Subbands
• ECE 495N Lecture 38: Spin Rotation
• ECE 495N Lecture 19: Bandstructures II
• ECE 495N Lecture 16: Basis Functions I
• ECE 495N Lecture 13: Multi-Electron Picture
• ECE 495N Lecture 37: Spin Matrices
• ECE 495N Lecture 11: Valence Electrons and Charging Energy
• ECE 495N Lecture 40: Thermoelectricity
• ECE 495N Lecture 31: Coherent Quantum Transport
• ECE 495N Lecture 23: Density of States II
• ECE 495N Lecture 30: Diffusive and Coherent Transport
• ECE 495N Lecture 27: Molecular to Ballistic Transport
• ECE 495N Lecture 41: Entropy
• ECE 495N Lecture 35: NEGF Continued II
• ECE 495N Lecture 20: Bandstructures III
• ECE 495N Lecture 29: Landauer Formula
• ECE 495N Lecture 15: Covalent Bonding
• ECE 495N Lecture 28: Reciprocal Lattice
• ECE 495N Lecture 12: Single Electron Charging
• ECE 495N Lecture 34: NEGF Continued I
• ECE 495N Lecture 32: Correlation and Spectral Functions
• ECE 495N Lecture 18: Bandstructures I
• ECE 495N Lecture 21: Graphene Bandstructures
• ECE 495N Lecture 33: Non-Equilibrium Green\'s Function (NEGF) Method
• ECE 495N Lecture 26: Ballistic Conductance
• ECE 495N Lecture 10: Shrödinger\'s Equation in 3-D
• ECE 495N Lecture 22: Density of States I
• ECE 495N Lecture 9: Finite Difference Method
• ECE 495N Lecture 36: Spin
• ECE 495N Lecture 2: Quantum of Conductance
• ECE 495N Lecture 3: Importance of Electrostatics
• ECE 495N Lecture 4: Quantitative Model for Nanodevices I
• ECE 495N Lecture 5: Quantitative Model for Nanodevices II
• ECE 495N Lecture 6: Quantitative Model for Nanodevices III
• ECE 495N Lecture 7: Quantum Capacitance/Shrödinger\'s Equation
• ECE 495N Lecture 8: Shrödinger\'s Equation