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An additional motivation for the analysis of chirps is that this type of behavior incurs a failure in the rst versions of the multifractal formalism, as we will see in section 34 We presently have two possible mathematical de nitions for exponent in a general framework Of course, both result in the same value for functions (38) We will de ne them and discuss their respective advantages with regard to the analysis of the signal Let f be locally bounded and et us note by f ( n) a primitive n times iterated from f As shown by a sequence of integrations by parts, a consequence of the oscillations ( n) of (38) close to x0 is that gH, belongs to C H+n( +1) (x0 ) (the increase of the H lder exponent in x0 is not 1 at each integration, as expected for an arbitrary function, but + 1) This observation has led to the following de nition given by Meyer [JAF 96b] 0 and > 0 A function f L ( ) is a chirp DEFINITION 37 Let H (n) 0, f can be written as f = gn , with of type (H, ) in x0 if, for any n H+n(1+ ) (x0 ) gn C The chirp type can be derived from the 2-microlocal domain in x0 In fact, if we have f C H (x0 ), we also have f C H, H (x0 ), etc and, in general, (n) the condition f = gn with gn C H+n(1+ ) (x0 ) implies that we have f C H+n , H n( +1) (x0 ) The other characterization of chirps, given below (see [JAF 96b]), shows that their de nition re ects appropriately the oscillatory phenomenon present in functions gH, PROPOSITION 33 A function f L is a chirp of type (H, ) in x0 if and only if a function r(x), C exists close to x0 and > 0 such that, if we have 0 < x < , then: f (x) = r(x x0 ) + (x x0 )H g+ (x x0 ) and if we have < x < 0, then: f (x) = r(x x0 ) + |x x0 |H g |x x0 | since functions g+ and g are permanently oscillating, ie they have bounded primitives of any order It is very easy to check that the interior of the set of points (f, ) such that f is a chirp of the type (H, ) in x0 is always of the form H < hf (x0 ), < f (x0 ) [JAF 00a] The positive number f (x0 ) is called the chirp exponent in x0 .

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