Strong solutions of the Navier–Stokes equations based on the maximal Lorentz regularity theorem in Besov spaces

Mathematics

• Besov Spaces 100%
• Strong Solution 94%
• Navier-Stokes Equations 79%
• Regularity 67%
• Homogeneous Space 64%
• Single Layer Potential 43%
• Theorem 38%
• Local Solution 35%
• Existence and Uniqueness Theorem 35%
• Stokes Equations 35%
• Lebesgue Space 33%
• Paul Adrien Maurice Dirac 31%
• Scaling 27%
• Invariant 17%
• Arbitrary 16%
• Class 9%