Convolutions
These are quick notes on convolutions, their generalizations, and their relationship to Fourier transforms.
Posts by Tag
- Math 3
- Statistics 2
- Algebra 2
- ML 1
- State-Space 1
- Notation 1
- Quantum-Gravity 1
- Quantum-Cosmology 1
- Analysis 1
Math
Identity Elements for Binary Operations
One of my first exposures to the art of proof was proving the uniqueness of the additive identity. At the convergence of thoughts about algebraic structures ...
Quotients of Algebraic Structures
I recently started a review of Abstract Algebra with primary focus on Groups. This resulted in a deeper dive into the properties of quotients and Normal sub...
Statistics
Notation in Statistics
Notation is powerful
State Space Modeling - Kalman Filter
State Space Modeling
Algebra
Identity Elements for Binary Operations
One of my first exposures to the art of proof was proving the uniqueness of the additive identity. At the convergence of thoughts about algebraic structures ...
Quotients of Algebraic Structures
I recently started a review of Abstract Algebra with primary focus on Groups. This resulted in a deeper dive into the properties of quotients and Normal sub...
ML
State Space Modeling - Kalman Filter
State Space Modeling
State-Space
State Space Modeling - Kalman Filter
State Space Modeling
Notation
Notation in Statistics
Notation is powerful
Quantum-Gravity
Spectrum of Bianchi I in Loop Quantum Cosmology
A nearly complete fragment of a paper on Loop Quantum Cosmology identifying a simple form of Hamiltonian constraint operator for Bianchi I.
Quantum-Cosmology
Spectrum of Bianchi I in Loop Quantum Cosmology
A nearly complete fragment of a paper on Loop Quantum Cosmology identifying a simple form of Hamiltonian constraint operator for Bianchi I.
Analysis
Convolutions
These are quick notes on convolutions, their generalizations, and their relationship to Fourier transforms.