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Blogs about: Laplacian

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On Professor Dmitrevsky's "the only valid Laplacian definition is the divergence of gradient".1 comment

peeterjoot wrote 2 weeks ago: [Click here for a PDF of this post with nicer formatting] Dedication. To all tyrannical old Professo … more →

Tags: Math and Physics Learning., Geometric Algebra, Clifford Algebra, quaternion, complex exponential, change of variables, Divergence, polar coordinates, rotation

A summary: Bivector form of quantum angular momentum operator

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] Having covered a fairly wide … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector, associated legendre functions, spherical polar coordinates, quaternion, Rotor

Bivector grades of the squared angular momentum operator.

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] Motivation The aim here is to … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Angular momentum polar form, factoring out the raising and lowering operators, and simultaneous eigenvalues.

peeterjoot wrote 3 months ago: Continuation of ‘Bivector form of quantum angular momentum operator’ notes. [Click here … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector, raising and lowering operator

Bivector form of quantum angular momentum operator (3D Quantum Hamiltonian)

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] Going back to the quantum Ham … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (On the bivector and quadvector components of the squared angular momentum operator.)

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] We found that we could by som … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (squaring the bivector angular momentum operator)

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] It is expected that we have t … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (derivatives of spherical polar unit vectors and bivectors)

peeterjoot wrote 3 months ago: [Click here for a PDF of this sequence of posts with nicer formatting] Applying the vector derivativ … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (derivatives of the unit vectors)

peeterjoot wrote 3 months ago: [Click here for a PDF of this post with nicer formatting] Derivatives of the unit vectors To properl … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (continued again)

peeterjoot wrote 3 months ago: [Click here for a PDF of this post with nicer formatting] Explicit expansion of the angular momentum … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator (continued again)

peeterjoot wrote 3 months ago: [Click here for a PDF of this post with nicer formatting] Correspondence with explicit radial form. … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Bivector form of quantum angular momentum operator, the Coriolis term

peeterjoot wrote 4 months ago: [Click here for a PDF of this post with nicer formatting] In the previous factorization of the Lapla … more →

Tags: Math and Physics Learning., angular momentum operator, bivector, Geometric Algebra

Bivector form of quantum angular momentum operator

peeterjoot wrote 4 months ago: [Click here for a PDF of this post with nicer formatting] Spatial bivector representation of the ang … more →

Tags: Math and Physics Learning., Geometric Algebra, angular momentum operator, bivector

Pemrograman Paralel Deteksi Tepi Laplacian Menggunakan MPI -- Parallel Programming of Laplacian Edge Detection Using MPI2 comments

Rezky wrote 9 months ago: Edge (tepi) dari suatu citra yaitu area dengan intensitas kontras yang tinggi dari satu piksel ke pi … more →

Tags: Journal, parallel programming, pemrograman paralel, IPB, MPI, laplace, parallel laplacian, parallel laplace, laplacian parallel

Laplacian?1 comment

baimeeker wrote 10 months ago: Professor Burcar asked me to post this.  It’s about “The Raincoat.” In “The Rainco … more →

Tags: cyborgs, technology, Evocative Objects, "The Yellow Raincoat"

Monday Math 512 comments

twistedone151 wrote 12 months ago: Last week, we looked at solving Laplace’s equation, in two dimensions. In particular, I demons … more →

Tags: Math/Science, Math, Monday Math, Laplace's Equation, separation of variables, cartesian coordinates, Bessel Functions, Cylindrical Coordinates

Monday Math 501 comment

twistedone151 wrote 1 year ago: Let us consider Laplace’s equation, in two dimensions. In Cartesian coordinates, this is . We … more →

Tags: Math/Science, Math, Monday Math, Laplace's Equation, Dirichlet Problem, separation of variables, cartesian coordinates, polar coordinates, boundary conditions

Addendum to Monday Math 49

twistedone151 wrote 1 year ago: Addendum: In today’s Monday Math post, I stated that one could see from the Hessian matrix tha … more →

Tags: Math/Science, Math, eigenvalues, Harmonic Function, Hessian Matrix, Local Extrema

Monday Math 491 comment

twistedone151 wrote 1 year ago: The Laplacian operator ∇2 appears in a number of important partial differential equations. The … more →

Tags: Math/Science, Math, Monday Math, Laplace's Equation, Harmonic Function, Conformal Map, Dirichlet Problem, Neumann Boundary Condition, maximum principle


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