Projecting Image on Non-planar Surface with Zero-th Order Geometric Continuity Using Simple Dual-linear Function and Manipulation of Strict Integer Implementation in Programming Language
نویسندگان
چکیده
Usage of a projection system to display large screen images is still relevant in the midst of LED-based display increasing popularity. This is due to that the system itself is a mature technology, reliable and cheaper than the LED counterpart. While various methods had addressed the projection problems on curve surface, projecting image on jagged like surface (zero order geometric continuity) has yet to be studied in depth. This paper proposes a method for projecting image on non-planar surface with zero-order geometric continuity property using parametric modeling. The method manipulate linear function by combining two functions into one by taking advantage of computer programs strict implementation of integer variables. The method was applied to grid-based texturing algorithm in order to create the desired zero-continuity effect on the surface. The method was compared with texturing that implement existing curve algorithm to project image on the screen. Visual evaluation results showed that the proposed method fared better compared to existing curve-based projection algorithm.
منابع مشابه
A Multi Objective Geometric Programming Model for Optimal Production and Marketing Planning
This paper presents a multi objective geometric programming model which determines the product`s selling price in two markets. We assume demand is a function of price and marketing expenditure in two markets. The cost of production is also assumed to be a function of demands in both markets. Our model is a posynomial function which is solved using Geometric Programming (GP). In our GP implement...
متن کاملPlanelet Transform: A New Geometrical Wavelet for Compression of Kinect-like Depth Images
With the advent of cheap indoor RGB-D sensors, proper representation of piecewise planar depth images is crucial toward an effective compression method. Although there exist geometrical wavelets for optimal representation of piecewise constant and piecewise linear images (i.e. wedgelets and platelets), an adaptation to piecewise linear fractional functions which correspond to depth variation ov...
متن کاملA generalized implicit enumeration algorithm for a class of integer nonlinear programming problems
Presented here is a generalization of the implicit enumeration algorithm that can be applied when the objec-tive function is being maximized and can be rewritten as the difference of two non-decreasing functions. Also developed is a computational algorithm, named linear speedup, to use whatever explicit linear constraints are present to speedup the search for a solution. The method is easy to u...
متن کاملFlux Distribution in Bacillus subtilis: Inspection on Plurality of Optimal Solutions
Linear programming problems with alternate solutions are challenging due to the choice of multiple strategiesresulting in the same optimal value of the objective function. However, searching for these solutions is atedious task, especially when using mixed integer linear programming (MILP), as previously applied tometabolic models. Therefore, judgment on plurality of optimal m...
متن کاملGeometric modeling using octree encoding
A geometric modeling technique called Octree Encoding is presented. Arbitrary 3-D objects can be represented to any specified resolution in a hierarchical I-ary tree structure or “octree.” Objects may be concave or convex, have holes (including interior holes), consist of disjoint parts, and possess sculptured (i.e., “free-form”) surfaces. The memory required for representation and manipulation...
متن کامل