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Medical Front End Standards
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Related lectures (34)
Smart Sensors for the IoT: ADCs Fundamentals
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Explores ADCs fundamentals for IoT smart sensors, covering quantization, non-idealities, and topologies.
Optical Detection: Internal Gain Analysis
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Covers internal gain in optical detection systems, focusing on avalanche photodiodes and the calculations for optimal gain and signal-to-noise ratio.
Noise in Electronics
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Introduces the fundamentals of noise in electronics, covering origins, signal types, power characteristics, and noise sources.
CCD Cameras: Dark Current and Noise Analysis
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Covers noise sources in CCD cameras, focusing on dark current and its impact on performance.
Strategies to Combat Noise Sources
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Covers strategies to combat noise sources in electronics measurements and explores techniques to mitigate noise and improve measurement accuracy.
Noise in CCD Cameras: Reset and Readout Mechanisms
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Covers noise sources in CCD cameras, focusing on reset noise, readout noise, and methods for noise suppression like correlated double sampling.
Harmonic Signals and Spectrum Estimation
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Explores harmonic signals, spectrum estimation, and signal analysis methods using MATLAB tools.
IQ Demodulation: FPGA and MATLAB
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Explores IQ demodulation using FPGA and MATLAB for noisy quantum signals.
Wireless Receivers: Time and Phase Offset
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Covers the impact and compensation of time and phase offset in wireless receivers.
Signal Processing: Sampling and Reconstruction
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Covers Fourier transform, sampling, reconstruction, Nyquist frequency, and ideal signal reconstruction.
Wireless Receivers: Parameter Estimation
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Covers parameter estimation in wireless receivers and phase ambiguity in signal modeling.
Signal Processing Fundamentals
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Introduces signal processing basics, Fourier transform, and filtering techniques with practical applications and challenges.
LTI Systems Analysis
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Covers the analysis of LTI communication systems through Fourier transforms and system stability.
Analysis and Synthesis of Deterministic Signals
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Explores the representation of signals as vectors, projection theorem, orthogonal functions, and examples.
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