APA 6th Edition Odehnal, B. (2017). Generalized Conchoids. KoG, 21 (21), 35-46. https://doi.org/10.31896/k.21.3
MLA 8th Edition Odehnal, Boris. "Generalized Conchoids." KoG, vol. 21, br. 21, 2017, str. 35-46. https://doi.org/10.31896/k.21.3. Citirano 29.10.2020.
Chicago 17th Edition Odehnal, Boris. "Generalized Conchoids." KoG 21, br. 21 (2017): 35-46. https://doi.org/10.31896/k.21.3
Harvard Odehnal, B. (2017). 'Generalized Conchoids', KoG, 21(21), str. 35-46. https://doi.org/10.31896/k.21.3
Vancouver Odehnal B. Generalized Conchoids. KoG [Internet]. 2017 [pristupljeno 29.10.2020.];21(21):35-46. https://doi.org/10.31896/k.21.3
IEEE B. Odehnal, "Generalized Conchoids", KoG, vol.21, br. 21, str. 35-46, 2017. [Online]. https://doi.org/10.31896/k.21.3
Sažetak We adapt the classical definition of conchoids as known from the Euclidean plane to geometries that can be modeled within quadrics. Based on a construction by means of cross ratios, a generalized conchoid transformation is obtained. Basic properties of the generalized conchoid transformation are worked out. At hand of some prominent examples - line geometry and sphere geometry - the actions of these conchoid transformations are studied. Linear and also non-linear transformations are presented and relations to well-known transformations are disclosed.