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Course Introduction to virtual engineering

Óbuda University John von Neumann Faculty of Informatics Institute of Applied Mathematics. Course Introduction to virtual engineering. Lecture and laboratory 8 . Shape development techniques Definition of surfaces for the boundary. László Horváth university professor.

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Course Introduction to virtual engineering

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  1. Óbuda University John von Neumann Faculty of Informatics Institute of Applied Mathematics CourseIntroduction to virtual engineering Lecture and laboratory 8. Shape development techniques Definition of surfaces for the boundary László Horváth university professor http://users.nik.uni-obuda.hu/lhorvath/

  2. Contents Lecture Curves for surface definition in reference planes Multi-Sections Surface Swept surface Blend surface Tabulated surface Joining surfaces Limiting solid by surface Fillet surface on solid Solid between boundary and its offset Angle of a surface (draft) in boundary Laboratory Integrated laboratory task VE8.1-8.3: Creating the complex solid shape as it is illustrated in surface definitions of the lecture 8. LászlóHorváth ÓU-JNFI-IIES http://nik.uni-obuda.hu/lhorvath/

  3. Curves for surface definition in reference planes LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  4. Multi-Sections Surface Sweeping one or more section curves along an automatically computed or user-defined spine. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  5. Swept surface Basic parameters Spine Generator joint Path Spine Profiles Boundary curves Rotation and scale along path Sweeping a generator curve through planes normal to a spine curve. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  6. Swept surface LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  7. Blend surface Surface between two curves. Constraints: continuity, etc. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  8. Tabulated surface Moving a contour along a vector. Swept area is the surface. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  9. Tabulated surface LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  10. Joining surfaces An operation to assemble adjacent surfaces into a single surface. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  11. Limiting solid by surface LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  12. Filletsurface on solid Constant radius Variable radius Transitional fillet Corner Rounded corner LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  13. Fillet surface on solid: constant radius LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  14. Fillet surface on solid: constant radius LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  15. Fillet surface on solid: variable radius LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  16. Solid between boundary and its offset LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  17. Solid between boundary and its offset LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  18. Solid between boundary and its offset This curve modification results irregular geometry in boundary. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  19. Solid between boundary and its offset This curve modification results irregular geometry in boundary. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  20. Solid between boundary and its offset This curve modification results correct geometry in boundary. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  21. Angle of a surface (draft) in boundary LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  22. Angle of a surface (draft) in boundary LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  23. Angle of a surface (draft) in boundary LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

  24. Definition of shape in solid boundary using surface representations Laboratory task VE8.1 Integrated laboratory task VE8.1-8.3: Creating the complex solid shape as it is illustrated in surface definitions of the lecture 8. LászlóHorváth ÓU-IAM http://users.nik.uni-obuda.hu/lhorvath/

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