V. V. Goryunov, Subprincipal Springer cones and morsifications of Laurent polynomials and D ¯ singularities, in: `Singularities and Bifurcations' (V. I. Arnold, ed.), Advances in Soviet Mathematics 21 (1994), AMS, Providence, RI, 163--188.

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Möbius and odd real trigonometric M-functions - Goryunov, Baines   Self-citation (Goryunov)   (Correct)

....a direct singularity theory interpretation. All our results describe properties of the real Lyashko Looijenga mapping which associates to an M function the ordered set of its critical values. They are parallel to the results on the sets of real M functions in the other natural families (see [2, 6, 7] and papers cited there) 1 Mobius polynomials 1.1 Functions of degree 3 We start with an example that illustrates general properties of Mobius Mpolynomials which we are going to establish. Consider the 2 parameter family f( a; b) 1 3 cos 3 a cos b sin of all possible real Mobius ....

V. V. Goryunov, Subprincipal Springer cones and morsifications of Laurent polynomials and D ¯ singularities, in: `Singularities and Bifurcations' (V. I. Arnold, ed.), Advances in Soviet Mathematics 21 (1994), AMS, Providence, RI, 163--188.

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