The development and sustenance of dependable PC frameworks are foundational in modern computing, and the Lingering Classes-based Numerical Model stands as a significant approach in achieving this reliability. This model operates on the principle of "lingering classes," referring to objects or components within a computer system that persist even after their immediate purpose has been fulfilled. These lingering classes play a pivotal role in fortifying the robustness and dependability of the overall system. In essence, the Lingering Classes-based Numerical Model extends beyond conventional approaches by recognizing that the lifecycle of components within a computer system is dynamic and may extend beyond their immediate use. By preserving certain classes or elements beyond their nominal lifespan, the model ensures that critical functionalities remain accessible for unforeseen contingencies, thus enhancing the system's overall reliability This model inherently acknowledges the unpredictability and complexity of real-world computing environments. In traditional systems, once a component completes its task, it is often deallocated or removed from memory to free up resources. However, the Lingering Classes-based Numerical Model challenges this paradigm by advocating for the retention of certain classes that might still hold relevance in ensuring the system's stability.
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Journal of Applied & Computational Mathematics received 1282 citations as per Google Scholar report
