Exponential integrate-and-fire models are compact and computationally efficient nonlinear spiking neuron models with one or two variables. The exponential integrate-and-fire model was first proposed as a one-dimensional model. The most prominent two-dimensional examples are the adaptive exponential integrate-and-fire model and the generalized exponential integrate-and-fire model. Exponential integrate-and-fire models are widely used in the field of computational neuroscience and spiking neural networks because of (i) a solid grounding of the neuron model in the field of experimental neuroscience, (ii) computational efficiency in simulations and hardware implementations, and (iii) mathematical transparency. (Wikipedia).
Use inverse operation to solve exponential equation without one to one property
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Learn basics for solving an exponential equation by using one to one property
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Learn how to isolate and take the log of both sides to solve the equation
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Solving an exponential equation using the one to one property 16^x + 2 = 6
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Learn the basics for solve an exponential equation using a calculator
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Solving exponential equations using the one to one property
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Using inverse operations to help us solve exponential equations
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Solving an exponential equation using the one to one property
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
Coding of space and time in the entorhinal cortex – Michael Hasselmo
Neurophysiological recordings from brain regions in behaving rodents demonstrate neurons that may code spatial location and elapsed time for memory function. This includes the coding in entorhinal cortex and hippocampus of spatial location by place cells (O'Keefe and Burgess, 1996) and gri
From playlist Wu Tsai Neurosciences Institute
PDEs for neural assemblies; models, analysis and behavior
Distinguished Visitor Lecture Series PDEs for neural assemblies; models, analysis and behavior Benoît Perthame Sorbonne University, France
From playlist Distinguished Visitors Lecture Series
3: Resistor Capacitor Neuron Model - Intro to Neural Computation
MIT 9.40 Introduction to Neural Computation, Spring 2018 Instructor: Michale Fee View the complete course: https://ocw.mit.edu/9-40S18 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP61I4aI5T6OaFfRK2gihjiMm Continuation of discussion of the mathematical model of a neuro
From playlist MIT 9.40 Introduction to Neural Computation, Spring 2018
PDEs for neural assemblies; analysis; simulations and behaviour
Professor Benoît Perthame, Sorbonne University, France
From playlist Distinguished Visitors Lecture Series
18: Recurrent Networks - Intro to Neural Computation
MIT 9.40 Introduction to Neural Computation, Spring 2018 Instructor: Michale Fee View the complete course: https://ocw.mit.edu/9-40S18 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP61I4aI5T6OaFfRK2gihjiMm Covers mathematical description of recurrent networks, includin
From playlist MIT 9.40 Introduction to Neural Computation, Spring 2018
[T1 2022] Mathematical modeling and statistical analysis in neuroscience - Mercredi 2 février 2022
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From playlist 2022 - T1 Mathematical modeling of organization in living matter
Havva Yoldas: Harris's Theorem and its applications to some kinetic and biological models
The lecture was held within the of the Hausdorff Trimester Program: Kinetic Theory Abstract: In this talk, we give a brief explanation of Harris’s Theorem and its precursor Doeblin’s Theorem which are developed for the study of discrete-time Markov chains. This probabilistic approach is
From playlist HIM Lectures: Junior Trimester Program "Kinetic Theory"
The Mighty D - Solution to n-th Order linear Homogeneous ODE the Bloody Amazing Way!
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From playlist Differential Equations
Resisted Projectile Motion (1 of 4: Understanding horizontal motion)
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From playlist Applications of Calculus to Mechanics
Alice Chang - Sobolov trace inequalities
December 19, 2014 - Analysis, Spectra, and Number theory: A conference in honor of Peter Sarnak on his 61st birthday. In a series of joint papers in 1988-89, Osgood-Phillips-Sarnak identified the extremal metrics of the zeta functional determinant of the Laplacian operator on compact sur
From playlist Analysis, Spectra, and Number Theory - A Conference in Honor of Peter Sarnak on His 61st Birthday
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms
👉 Learn how to solve exponential equations. An exponential equation is an equation in which a variable occurs as an exponent. To solve an exponential equation, we isolate the exponential part of the equation. Then we take the log of both sides. Note that the base of the log should correspo
From playlist Solve Exponential Equations with Logarithms