Painlevé Property
Following the work of Fuchs in classifying first-order Ordinary Differential Equations, Painlevé studied second-order ODEs of the form
where
is Analytic in 
and rational in 
and 
. Painlevé 
found 50 types whose only movable Singularities are ordinary Poles. This characteristicis known as the Painlevé property. Six of the transcendents define new transcendents known as PainlevéTranscendents, and the remaining 44 can be integrated in terms of classical transcendents,quadratures, or the Painlevé Transcendents.See also Painlevé Transcendents- Multiple Regression
- Multiplication
- Multiplication Magic Square
- Multiplication Principle
- Multiplication Sign
- Multiplication Table
- Multiplicative Character
- Multiplicative Digital Root
- Multiplicative Function
- Multiplicative Inverse
- Multiplicative Perfect Number
- Multiplicative Persistence
- Multiplicative Primitive Residue Class Group
- Multiplicity
- Multiplier
- Multiply Connected
- Multiply Perfect Number
- Multisection
- Multivalued Function
- Multivariate Analysis
- Multivariate Function
- Multivariate Theorem
- Mu Molecule
- Mutant Knot
- Mutation