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1. Hyperplane families creating envelopes, Nonlinearlity 35 (2022), 2588. arXiv
2. �iE. B. BatistaŽ��CŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Simultaneous smoothness and simultaneous stability of a C^\infty strictly convex integrand and its dual, Kodai Mathematical Journal, 43 (2020), 221-242. arXiv
3. (S. JaneczkoŽ�‚Æ‹¤’˜) Anti-orthotomics of frontals and their applications, Journal of Mathematical Analysis and Applications, 487 (2020), 124019. arXiv
4. Kato's chaos created by quadratic mappings associated with spherical orthotomic curves, Journal of Singularities, 21 (2020), 205-211. arXiv
5. �iŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j The spherical dual transform is an isometry for spherical Wulff shapes, Studia Mathematica, 245 (2019), 201-211. arXiv
6. �iŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Limit of the Hausdorff Distance for One-Parameter Families of Wulff Shapes Constructed by Affine Perturbations of Dual Wulff Shapes, Methods and Applications of Analysis, 25 (2018), 277-290. Repository
7. �iŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Spherical method for studying Wulff shapes and related topics, Advanced Studies in Pure Mathematics, 78, Math. Soc. Japan. Tokyo, 2018, pp. 1-53. Repository
8. �iˆê–Ø�r�•Ž�‚Æ‹¤’˜�jPreservation of immersed or injective properties by composing generic generalized distance-squared mappings, Springer Proceedings in Mathematics & Statistics, vol. 222, Springer Cham, 2018, pp. 537-547. arXiv
9. �i�a“c—T‰îŽ�‚Æ‹¤’˜�j Lowerable vector fields for a finitely L-determined multigerm, Hokkaido Mathematical Journal, 47 (2018), 17-23. arXiv
10. Jacobian-squared function-germs, Pure and Applied Mathematics Quarterly, 13 (2017), 711-728. arXiv
11. �iŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Self-dual Wulff shapes and spherical convex bodies of constant width ƒÎ/2, Journal of the Mathematical Society of Japan, 69 (2017), 1475-1484. arXiv
12. �iŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Strictly convex Wulff shapes and C^1 convex integrands, Proceedings of the American Mathematical Society, 145 (2017), 3997-4008. arXiv
13. �iE. B. BatistaŽ��CŠØ�@ŒÄ˜aŽ�‚Æ‹¤’˜�j Stability of C^\infty convex integrands, Kyushu Journal of Mathematics, 71 (2017), 187-196. arXiv
14. �iˆê–Ø�r�•Ž�‚Æ‹¤’˜�jGeneralized distance-squared mappings of R^{n+1} into R^{2n+1}, Contemporary Mathematics, vol. 675, Amer. Math. Soc., Providence RI, 2016, pp. 121-132. arXiv
15. �iR. Oset SinhaŽ��CM.A.S. RuasŽ�, R.G. Wik AtiqueŽ�‚Æ‹¤’˜�j Liftable vector fields over corank one multigerms, Mathematische Annalen, 366 (2016), 573-611. arXiv
16. �iˆê–Ø�r�•Ž��CR. Oset SinhaŽ��CM.A.S. RuasŽ�‚Æ‹¤’˜�j Generalized distance-squared mappings of the plane into the plane, Advances in Geometry, 16 (2016), 189-198. arXiv
17. �i‰Á‰ê’Ü‘å•ãŽ�‚Æ‹¤’˜�j Aperture of plane curves, Journal of Singularities. 12 (2015), 80-91.
18. �iˆê–Ø�r�•Ž�‚Æ‹¤’˜�j Recognizable classification of Lorentzian distance-squared mappings, Journal of Geometry and Physics, 81 (2014), 62-71. arXiv
19. (J.C.F. CostaŽ��CM.A.S. RuasŽ�‚Æ‹¤’˜) Bi-Lipschitz A-equivalence of K-equivalent map-germs, RACSAM - Revista de la Real Academia de Ciencias Exactas, Fisicas y Naturales. Serie A. Matematicas, 108 (2014), 173-182. arXiv
20. �iŽðŒ©�@—JŽ�‚Æ‹¤’˜�j Topological aspect of Wulff shapes, Journal of the Mathematical Society of Japan, 66 (2014). 89-109. Repository
21. �iˆê–Ø�r�•Ž�‚Æ‹¤’˜�j Distance-squared mappings, Topology and its Applications, 160 (2013), 1005-1016. arXiv
22. Wave front evolution and pedal evolution, RIMS Kokyuroku Bessatsu, B38 (2013), 15-30. arXiv
23. �i�a“c—T‰îŽ�‚Æ‹¤’˜�jMulticusps, in Real and Complex Singularities, Contemporary Mathematics, vol. 569, Amer. Math. Soc., Providence RI, 2012, pp. 115-121. arXiv
24. Whitney umbrellas and swallowtails, Pacific Journal of Mathematics, 252 (2011), 459-471. arXiv Repository
25. �iŽðŒ©�@—JŽ�‚Æ‹¤’˜�j View from Inside, Hokkaido Mathematical Journal, 40 (2011), 361-373. Repository
26. Singularities of one-parameter pedal unfoldings of spherical pedal curves, Journal of Singularities, 2 (2010), 160-169. Repository
27. Stable multigerms, simple multigerms and asymmetric Cantor sets, Proceedings of the Centre for Mathematics and its Applications, Australian National University, 43 (2010), 75-81. Repository
28. An estimate of the degree of L-determinacy by the degree of A-determinacy for curve germs, London Mathematical Society Lecture Note Series, 380 (2010), 293-297.
29. Singularities of pedal curves produced by singular dual curve germs in S^n, Demonstratio Mathematica, 43 (2010), 447-459. Repository
30. A-simple multigerms and L-simple multigerms, Yokohama Mathematical Journal, 55 (2010), 93-104. Repository
31. Normal forms for singularities of pedal curves produced by non-singular dual curve germs in S^n, Geometriae Dedicata, 133 (2008), 59-66. Repository
32. �i–k�ìŒc‘¾Ž�‚Æ‹¤’˜�j Classification of singularities of pedal curves in S^2, The Natural Sciences, Journal of the Faculty of Education and Human Sciences, Yokohama National University, 10 (2008), 39-55. Repository
33. A method to investigate TA(f), TL(f) and its applications, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 1610 (2008), 84-99.
34. Singularities of tangent pedal curves in S^3, The Natural Sciences, Journal of the Faculty of Education and Human Sciences, Yokohama National University, 9 (2007), 43-50. Repository
35. Criteria for right-left equivalence of smooth map-germs, Topology, 40 (2001), 433-462.
36. Recognizing right-left equivalence locally, in "Caustics '98", Banach Center Publications, Polish Academy of Sciences, Warszawa, 50 (1999), 205-215. Repository
37. Topological equivalence of K-equivalent map germs, Journal of the London Mathematical Society, 60 (1999), 308-320.
38. Passing through degenerate points, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 1111 (1999), 18-33.
39. C^r-K-versality of the graph deformation of a C^r stable map-germ, Mathematical Proceedings of the Cambridge Philosophical Society, 127 (1999), 93-97. Repository
40. Isomorphisms of smooth map germs with isomorphic local algebras, in "Real Analytic and Algebraic Singularities", Pitman Research Notes in Mathematics Series 381, Longman Scientific & Technical, Harlow, 1998, 94-106.
41. Study of the topological equivalence of K-equivalent map germs, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 1050 (1998), 71-76.
42. Topological K-equivalence of smooth map germs, in "Stratifications, Singularities and Differential Equations I", Travaux en Cours 54, Hermann, Paris, 1997, 83-93. Repository
43. (�‚‹´�@�VŽ�‚Æ‹¤’˜) Around Frankl conjecture, Science Reports of the Yokohama National University, Section I, 43 (1996), 15-23. Repository
44. (�Î�ì�„˜YŽ�‚Æ‹¤’˜) Smooth retracts of euclidean spaces, Kodai Mathematical Journal, 18 (1995), 260-265. Repository
45. A constructive method to get right left equivalence for smooth map germs and its application to divergent diagrams, Matematica Contemporanea, 5 (1993), 137-160. Repository
46. (•½–ì�Ú—ÏŽ�‚Æ‹¤’˜) Multiplicity results for semilinear elliptic problems at resonance and with jumping nonlinearities, Journal of Mathematical Analysis and Applications, 180 (1993), 566-586.
47. Simple construction of parameter map germ and its applications, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 815 (1992), 1-22.
48. Topological symmetry of holomorphic function germs with isolated singularities, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 815 (1992), 23-28.
49. Topological types of finitely C⁰-K-determined map-germs, Transactions of the American Mathematical Society, 312 (1989), 621-639. Repository
50. (•Ÿ“c‘ñ�¶Ž��A�–،›“ñŽ�‚Æ‹¤’˜) An algebraic formula for the topological types of one parameter bifurcation diagrams, Archive for Rational Mechanics and Analysis, 108 (1989), 247-265.
51. Topologically oo-determined map germs are topologically cone-like, Compositio Mathematica., 64 (1987), 117-129. Repository
52. (�–،›“ñŽ��A•Ÿ“c‘ñ�¶Ž�‚Æ‹¤’˜) On the number of branches of the zero locus of a map germ ( Rⁿ,0) -> ( R^n-1,0), in "Topology and Computer Science", Proceedings of the Symposium held in honour of Shin'ichi Kinoshita, Hiroshi Noguchi and Tatsuo Homma on the occasion of their sixtieth birthday, ‹IˆÉ�‘‰®, “Œ‹ž, 1987, 347-363.
53. On topologically infinitely determined map germs, ibid., 1987, 365-375.
54. Topological invariance of weights for weighted homogeneous singularities, Kodai Mathematical Journal, 9 (1986), 188-190. Repository
55. Topological types of topologically finitely determined map germs, �”—�‰ð�ÍŒ¤‹†�Š�u‹†˜^, 550 (1985), 136-171.

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