1093 results about "Optical proximity correction" patented technology

Optical proximity correction (OPC) and assist feature rules are generated using a process window (PW) analysis. A reference pitch is chosen and the mask bias is found that optimizes the process window. This can be done using standard process window analysis or through a weighted process window (WPW) analysis which accounts for focus and dose distributions that are expected in a real process. The WPW analysis gives not only the optimum mask bias, but also the center focus and dose conditions for the optimum process centering. A series of other pitches and mask biases are then analyzed by finding the common process window with the reference pitch. For the standard PW analysis, a common process window is found. For the WPW analysis, the WPW is computed at the center focus and dose conditions found for the reference pitch. If mask or lens errors are to be accounted for, then multiple structures can be included in the analysis. Once the common process windows for the mask features of interest have been computed, functional fits to the data can be found. Once the functional forms have been found for each of the OPC parameters, the rules table can be determined by solving for the spacings of interest in the design.

A method of creating a pattern for a mask adapted for use in lithographic production of features on a substrate. The method comprises initially providing a mask pattern of a feature to be created on the substrate using the mask. The method then includes establishing target dimensional bounds of the pattern, determining simulated achievable dimensional bounds of the pattern, comparing the target dimensional bounds of the pattern to the simulated achievable dimensional bounds of the pattern, and determining locations where the simulated achievable dimensional bounds of the pattern differ from the target dimensional bounds of the pattern. In its preferred embodiment, the feature is an integrated circuit to be lithographically produced on a semiconductor substrate.

A method for performing model based optical proximity correction (MBOPC) and a system for performing MBOPC is described, wherein the process model is decomposed into a constant process model term and a pattern dependent portion. The desired wafer target is modified by the constant process model term to form a simulation target that is used as the new target within the MBOPC process. The pattern dependent portion of the model is used as the process model in the MBOPC algorithm. This results final mask designs that result in improved across-chip line width variations, and a more robust MBOPC process.

First, multiple circuit patterns, which will eventually make an LSI, are designed on a cell-by-cell basis, and an initial placement is made for the circuit patterns designed. Next, optical proximity corrections are performed on at least two of the circuit patterns that have been initially placed to be adjacent to or cross each other, thereby forming optical proximity corrected patterns out of the adjacent or crossing circuit patterns. Then, it is determined whether or not optical proximity corrections can be performed effectively using the corrected patterns. If the effectiveness of the corrections is negated, a design rule defining the circuit patterns is changed to make the corrections effective. Thereafter, the initially placed circuit patterns are placed again in accordance with the design rule changed.

A circuit layout methology is provided for eliminating the extra processing time and file-space requirements associated with the optical proximity correction (OPC) of a VLSI design. The methodology starts with the design rules for a given manufacturing technology and establishes a new set of layer-specific grid values. A layout obeying these new grid requirements leads to a significant reduction in data preparation time, cost, and file size. A layout-migration tool can be used to modify an existing layout in order to enforce the new grid requirements.

A method for modifying instances of a repeating pattern in an integrated circuit design to correct for perturbations during rendering is described. In the typical embodiment, these corrections are optical proximity corrections that correct for optical effects during the projection of the mask pattern onto the wafer and / or processing effects for example photoresist response and etching effects. The method comprises determining a correction for the repeating pattern based on a first set of tolerances for features of the repeating pattern. Then, the suitability of the corrections is evaluated for instances of the repeating pattern in the integrated circuit design based on a second set of tolerances, which is different from the first set of tolerances. This can be used to preserve much of the hierarchy of the layout data in the corrected, or lithography, data. This can be achieved during the OPC process, thus avoiding the post OPC compaction. It can further take advantage of the fact that, for a given physical layer of a chip for example, different portions of the representing design polygons typically have different requirements on pattern fidelity on the wafer while perturbations may vary as a function of field position. By applying knowledge of the feature tolerances, and allowing design corrections only when tolerances are not met, the data explosion that occurs when moving from layout to lithography data can be contained without sacrificing accuracy.

A computer implemented method for OPC includes: storing an improper OPC pattern and a corrective treatment for the improper OPC pattern in a library storage medium; reading a layout pattern; and matching the layout pattern with the improper OPC pattern stored in the library storage medium.

A method for calculating long-range image contributions from mask polygons. An algorithm is introduced having application to Optical Proximity Correction in optical lithography. A finite integral for each sector of a polygon replaces an infinite integral. Integrating over two triangles, rather than integrating on the full sector, achieves a finite integral. An analytical approach is presented for a power law kernel to reduce the numerical integration of a sector to an analytical expression evaluation. The mask polygon is divided into regions to calculate interaction effects, such as intermediate-range and long-range effects, by truncating the mask instead of truncating the kernel function.

An optical proximity correction method is provided using a modified merit function based upon yield. Known failure mechanisms related to layout geometries are used to derive yield functions based upon distance values between layout features, such as, edge features. In comparing the edge points on the predicted layout pattern with the corresponding point on the design layout pattern, a yield test is first undertaken before movement of the points on the predicted layout pattern to a position of higher yield. Where yield is acceptable, no further movement is made. Where incremental movement of points results in coming within acceptable proximity before acceptable yield is reached, the point is flagged for further consideration.