A Hermitian resonant metric, has the general tendency, of working to facilitate, a De Rahm cohomological setting. Whereas; A sporadic resonant metric, has the general tendency, of working to facilitate, a Dolbeault cohomological setting.
Showing posts with label De Rahm. Show all posts
Showing posts with label De Rahm. Show all posts
Tuesday, January 31, 2023
Resonant Metric And Cohomology
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samsphysicsworld
at
12:39 PM
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Labels:
cohomological,
De Rahm,
Dolbeault,
facilitate,
hermitian,
resonant metric,
setting,
sporadic
Tuesday, December 27, 2022
Highly Kahler Hamiltonian Operator -- De Rham Cohomology
A highly Kahler Hamiltonian Operator, that is is to be initially exhibiting a De Rham cohomology, to where this is to later be spontaneously acted upon, by an external force, will often have the general tendency, of often working to exhibit a greater probability, of consequently remaining of a De Rham cohomology, than an another otherwise analogous Hamiltonian Operator, that is here, instead, to be of a relatively lower Kahler-Based nature. HEY! I WILL CONTINUE WITH THE SUSPENSE LATER, EVERYBODY! TO BE CONTINUED! SAM ROACH.
Posted by
samsphysicsworld
at
7:50 AM
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Labels:
De Rahm,
Hamiltonian Operator,
Kahler,
nature
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