Padé Conjecture

If is a Power series which is regular for except for Poles within thisCircle and except for , at which points the function is assumed continuous when only points areconsidered, then at least a subsequence of the Padé Approximants are uniformly bounded inthe domain formed by removing the interiors of small circles with centers at these Poles and uniformlycontinuous at for .

References

Baker, G. A. Jr. ``The Padé Conjecture and Some Consequences.'' §II.D in Advances in Theoretical Physics, Vol. 1 (Ed. K. A. Brueckner). New York: Academic Press, pp. 23-27, 1965.

• Cartan Subgroup
• Cartan Torsion Coefficient
• Cartesian Coordinates
• Cartesian Ovals
• Cartesian Product
• Cartesian Trident
• Cartography
• Cascade
• Casey's Theorem
• Casimir Operator
• Cassini Ellipses
• Cassini Ovals
• Cassini Projection
• Cassini's Identity
• Cassini Surface
• Castillon's Problem
• Casting Out Nines
• Catacaustic
• Catalan Integrals
• Catalan Number
• Catalan's Conjecture
• Catalan's Constant
• Catalan's Diophantine Problem
• Catalan Solid
• Catalan's Problem