Technical reports, manuscripts and photographs document the early history of the University of Utah Computer Science Department.
TO
Filters: Collection: ir_computersa
| Title | Description | Subject | Date | ||
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| 276 |
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| 277 |
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| 278 |
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| 279 |
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| 283 |
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| 284 |
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Constraint kernels: constraints and dependencies in a geometric modeling system | This thesis describes the use of algebraic constraints and functional dependencies in the context of a geometric modeling system. | geometric modeling system; functional dependencies; algebraic constraints; computers | 1987-08 |
| 285 |
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Page 16 | |||
| 286 |
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Page 4 | |||
| 287 |
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| 288 |
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| 289 |
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Shape recovery of volume data with deformable B-spline models | The research described in this dissertation explores a new technique for shape recovery with deformable models using B-spline surfaces. | b-spline surfaces; computers | 1996-08 |
| 290 |
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A front end user interface to a geometric modelling system | This thesis examines methods for designing effective user interfaces. A particular type of computer system, an interactive geometric modelling system, is investigated with respect to the interface. | 1987-12 | |
| 291 |
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| 292 |
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| 293 |
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| 294 |
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A Method for Extending FORTRAN V for the Interactive Graphical Solution of Numerical Problems | Interactive computer graphics offers much in the way of bringing the program user closer to the problem solving algorithm. Techniques may be employed which provide for the execution of the program to be monitored and action taken to help the program find the solution, or to find it more quickly. Log... | 1968-12 | |
| 295 |
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Frame buffer system selection | Abstract: This report summarizes the objectives of the University of Utah's Computer Science Department in its purchase of a frame buffer. The criteria for selection are given, along with a consideration of commercially available systems. | frame buffer; computer memory; raster-scan images; display hardware; University of Utah Computer Science Department | 1979-01 |
| 296 |
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Graph-based approach for solving geometric constraint problems | This dissertation presents a new graph representation for constraint problems based on the notion of degrees of freedom and valencies. Any geometric primitive ( point, line, circle, plane, etc.) possess an intrinsic degree of freedom in its embedding space. Constraints reduce the degrees of freedom ... | computers; geometric constraint problems; graph | 1996-05 |
| 297 |
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| 298 |
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| 299 |
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| 300 |
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