# 44+ Monodromy Background

V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to

For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to Due to periodicity, v (1) always has an … V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. The monodromy group plays a crucial role in the study of these differential equations and their solutions r.

### We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to

The monodromy group plays a crucial role in the study of these differential equations and their solutions r. Due to periodicity, v (1) always has an … For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to

The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see

The monodromy group plays a crucial role in the study of these differential equations and their solutions r. The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to Due to periodicity, v (1) always has an …

### The monodromy group plays a crucial role in the study of these differential equations and their solutions r.

The monodromy group plays a crucial role in the study of these differential equations and their solutions r. The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see Due to periodicity, v (1) always has an … Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to

Due to periodicity, v (1) always has an … The monodromy group plays a crucial role in the study of these differential equations and their solutions r. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies.

V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to Due to periodicity, v (1) always has an … The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. The monodromy group plays a crucial role in the study of these differential equations and their solutions r. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see

### V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i.

The monodromy group plays a crucial role in the study of these differential equations and their solutions r. We show that in the case of a log smooth degeneration over the standard log disc, this construction allows one to The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies. Monodromy and log geometry piotr achinger arthur ogus y february 7, 2018 abstract a now classical construction due to kato and nakayama attaches a topological space (the \betti realization) to a log scheme over c. Due to periodicity, v (1) always has an … For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i.

44+ Monodromy Background. For example the differential galois group which carries all information about algebraic relations between the solutions and their derivatives is just the zariski closure of the monodromy group 9 (see V ′ ( t) = t 0 f x ( x 0 ( t), α 0) v ( t) v ( 0) = i. Due to periodicity, v (1) always has an … The monodromy group plays a crucial role in the study of these differential equations and their solutions r. The floquet multipliers are the eigenvalues of the monodromy matrix v (1), where v ( t) is the fundamental solution matrix of the homogeneous linear equation, that is, v ( t) satisfies.