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This research aims to establish a framework for controlling covariant dissipation in four-dimensional Yang–Mills flows using Morrey densities.

August 11, 2026Open Access

Critical L¹-Morrey Control of Covariant Dissipation in Four-Dimensional Yang–Mills Flow

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This research aims to establish a framework for controlling covariant dissipation in four-dimensional Yang–Mills flows using Morrey densities.
Developed a depletion–absorption–persistence architecture for dissipative systems.
Proved the critical Morrey–cubic inequality at the Morrey endpoint using advanced analytical tools.
Included a three-dimensional Navier–Stokes model to validate the formulation.
Demonstrated that under specific conditions, a uniform margin ensures convergence to a flat connection.
Showed that every critical connection meets the M^{1,2} gap condition.
Estimated limits on caloric size, indicating uniform behavior over time.

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Randomized trial demonstrates controlled dissipation in four-dimensional Yang–Mills flow, suggesting a framework for stability.

Suvajit Das (2026) studied this question.

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