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Related lectures (14)
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Interspike Intervals & Renewal Processes
Explores interspike intervals, renewal processes, and escape noise experiments in neuronal dynamics.
Cellular Mechanisms: Understanding Internal Processes and Escape Strategies
Covers cellular processes, focusing on internal mechanisms and strategies for particle escape from lysosomes and endosomes.
LIDAR: Atmospheric Composition Analysis
Delves into the EPFL team's use of LIDAR at Jungfraujoch to study the Earth's atmosphere.
Earth's Energy Balance
Explores Earth's energy balance, radiation, greenhouse gases, aerosols, and their impact on climate.
Brownian Motion and Chemical Reactions
Explores Brownian motion's role in chemical reactions and particle escape mechanisms over potential barriers.
Escape noise
Explores escape noise in computational neuroscience, covering stochastic intensity, interspike intervals, likelihood functions, noise model comparison, and rate versus temporal codes.
Earth's Atmosphere: Evolution and Impact
Delves into the evolution of Earth's atmosphere and its impact on climate.
Earth's Climate System: Components and Interactions
Covers the Earth's climate system components, interactions, and energy balance, including the impact of anthropogenic forcings and the role of the biosphere.
Earth's Atmosphere Absorption and Radiation Transport
Explores Earth's atmosphere absorption, radiation transport, and climate system processes.
Global Air Pollution History
Explores the history and impact of global air pollution, attributing climate changes to human influence and discussing future climate scenarios.
Auroras: Northern and Southern Lights
Delves into the formation and observation of auroras, highlighting the distinctions between the northern and southern lights.
Escape and Transfer Velocity
Explores escape velocity, transfer velocity, and circular velocity in space mission design and operations.
Studying Systems of Material Points
Covers material points systems, effective potentials, orbits, escape velocity, and static equilibrium of solid bodies.
Analysis IV: Convergence Theorems and Integrable Functions
Covers convergence theorems and integrable functions, including the Lebesgue integral and Borel-Cantelli sets.
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