bankruptcy problem

This package includes four algorithms for solving bankruptcy problems: 1. Proportional solution (PROP = prop(E, c)) 2. Constrained equal award solution (CEA = cea(E, c)) 3. Constrained equivalent loss solution (CEL = cel(E, c)) 4. Talmud solution (TAL = talmud(E, c)) Additionally, it contains a function named bankruptcy that combines all four methods. In all functions, E represents the assets of the bankrupt company, and c is the debt vector.

在几何学中，以阿尔弗雷德·韦伯命名的韦伯问题是位置理论中最著名的问题之一。它需要在平面上找到一个点，该点使从该点到n个目的地点的运输成本总和最小，其中不同的目的地点与不同的单位距离成本相关联。

固定起点/终点多旅行推销员问题 (M-TSP) 通过遗传算法 (GA) 解决 MTSPF_GA 是一个用于解决 固定多重旅行商问题（M-TSP）的 遗传算法（GA），其目的是通过GA搜索找到接近最优解的最短路线。每位推销员都从起点出发，经过一组独特的城市，最终返回起点。 主要特点： 每个推销员从第一个点出发，到第一个点结束，但旅行到中间的一组独特城市。 除了第一个城市，其他每个城市仅被一位推销员访问。 注意： 固定起点/终点位置被视为第一个XY点。 输入参数： XY（float）：一个Nx2的城市位置矩阵，其中N为城市数量。 DMAT（float）：城市间距离或成本的NxN矩阵。 NSALESMEN（标量整数）：访问城市的推销员数量。 MINTOUR（标量整数）：任何推销员的最小游览长度，不包括起点/终点。 POPSIZE（标量整数）：种群大小。

遗传算法是为无法通过称为NP-Hard问题的标准方法解决的问题找到足够好的解决方案的方法。虽然它不能保证最好的解决方案，但我们可以在该方法中为大多数工程问题找到相对足够好的解决方案[1]。高中大学等教育机构使用每周课程时间表以最佳方式使用所有资源。制定最佳每周时间表就是NP-Hard问题的一个例子，它无法用任何检查每个概率的粗暴方法解决。在这个存储库中，我们使用遗传算法提供了该问题的解决方案，该算法试图最小化确定的适应度函数，该函数是对时间表如何优化的一种度量[2]。

Wrox.Microsoft.SQL.Server.2008.Integration.Services.Problem.Design.Solution提供了SQL Server 2008集成服务的全面指南，涵盖了问题设计和解决方案的详细步骤。该书详细介绍了如何有效地设计和实施SQL Server 2008集成服务解决方案，包括数据流、控制流、错误处理和日志记录。通过实际案例和最佳实践，读者能够学习如何优化数据集成和处理流程，以满足各种复杂业务需求。

MATLAB Recipes: A Problem-Solution Approach Michael Paluszek, Stephanie Thomas Princeton, New Jersey, USA Princeton Junction, New Jersey, USA ISBN-13 (pbk): 978-1-4842-0560-0ISBN-13 (electronic): 978-1-4842-0559-4DOI: 10.1007/978-1-4842-0559-4Library of Congress Control Number: 2015955885 Copyright © 2015 by Michael Paluszek and Stephanie Thomas

The Conservative Value Method MATLAB code Distribution_Planning_Lot_sizing_Decomposition.m is used for the Lagrangian Relaxation Method and decomposition algorithms applied to high-speed railway (CSHR) catering services. These programs are coded based on the following works: the time-varying demand and pedestrian congestion-based high-speed railway catering distribution planning problem and the batch-based model and decomposition algorithm developed by the Beijing Jiaotong University Research Team under the guidance of Professor Nie Lei. All these codes were written by Dr. Wu Xin. For any inquiries, please contact him. Your feedback is important to us, and the code will continue to be updated and improved in the future. The code includes three main parts: Main Program: main.m is the key component that initiates all related algorithms. The CPLEX solver used in the file can decompose the mixed-integer programming model into submodels. Therefore, the program will work only if the CPLEX interface is correctly installed in the MATLAB environment. Convex Program: A program that solves a series of single-variable convex maximization submodels. The submodels can be solved using the fmincon function in MATLAB's optimization toolbox. HCEA Functions: All files prefixed with HCEA_ embed the Convex Group Method (Frank Wolfe algorithm) as part of the Hybrid Cross-Entropy Algorithm (HCEA). The implementation of HCEA can be used to compare with the proposed decomposition method. Default settings are provided for various configurations.

Total variation regularized least squares deconvolution is one of the standard problems in image processing. This package uses the concept of Augmented Lagrangian [1] to implement the state-of-the-art algorithm, which can be viewed as a variant of the widely known Alternating Direction Method of Multipliers (ADMM). The deconvtv user interface is similar to the current MATLAB deconvolution tools, including deconvwnr, deconvlucy, and deconvreg: out = deconvtv(img, psf, mu, opt); deconvtv supports direct spatiotemporal processing for image and video deconvolution problems. Its applications include, but are not limited to: image and video deblurring, image and video denoising, depth data enhancement, thermal air turbulence stabilization, and multi-view synthesis. For more information and citations, please refer to: [1] SH Chan, R. Khoshabeh, KB Gibson, PE Gill, and TQ Nguyen, \"Augmented Lagrangian Method for Total Variation Video Restoration\", IEEE Trans. Image.

The following differential schemes are used to solve the given problem: First Scheme: Combining equations (18), (21), and (22), we derive a differential scheme for solving problem (7). The general form is given as follows:[u^{n+1} = u^n + \Delta t \left( -\left( \frac{d^2 u}{dx^2} \right)^n \right)]In this case, the value of ( u_0 ) at layer ( j=0 ) is known. Using the above scheme, we can compute approximate values for nodes in the first layer ( j=1 ), then continue calculating successively for each layer. Classical Implicit Scheme: Rearranging equation (19) and combining with equations (21) and (22), we arrive at the following implicit differential scheme:[u^{n+1} = u^n + \Delta t \left( -\left( \frac{d^2 u}{dx^2} \right)^n + f(x, t) \right)]In this implicit scheme, though ( u_0 ) at the 0th layer is known, the calculation of values for subsequent layers ( j \geq 1 ) cannot be done directly. Hence, this scheme is termed the classical implicit format. Dufort-Frankel Scheme: The Dufort-Frankel scheme is a three-layer explicit scheme derived by combining equations (24), (25), and (26). Its specific form is:[u^{n+1} = u^n + \Delta t \left( \frac{1}{2} \left( \frac{d^2 u}{dx^2} \right)^n \right)]In this scheme, the value ( u_0 ) at the 0th layer is determined by the initial condition, and then values for subsequent layers are computed iteratively, starting from the 1st layer using a two-layer format. Hyperbolic Equation and Differential Solutions: For the second-order wave equation:[\frac{\partial^2 u}{\partial x^2} = a^2 \frac{\partial^2 u}{\partial t^2}]we define:[v = \frac{\partial u}{\partial x}, \quad \frac{\partial v}{\partial t} = \frac{\partial u}{\partial t}]This transforms the equation into a first-order linear system of hyperbolic equations."

Energy Control Problem Code in MATLAB: Non-Intrusive Load Monitoring (NILM) for HVAC Systems This repository contains the dataset we collected for HVAC energy disaggregation, as well as the source code and demonstrations from our paper in IEEE Transactions on Power Systems. To the best of our knowledge, this is the first dataset collected for studying Non-Intrusive Load Monitoring (NILM) applied to Heating, Ventilation, and Air Conditioning (HVAC) systems. Energy disaggregation or Non-Intrusive Load Monitoring (NILM) addresses the problem of extracting device-level energy consumption information by monitoring the aggregated signal at a single measurement point, without the need to install meters on each individual device. This can be framed as a source separation problem where the aggregated signal is represented as a linear combination of the basic vectors in a matrix factorization framework. In this work, we utilize machine learning to predict the energy consumption pattern of each device over the course of a day. The project is part of our collaboration with [institution name]. Prerequisites: MATLAB R2015a Datasets (Temporarily unavailable. Will be available once the required permissions are granted. Apologies for the inconvenience!) Experiments We designed two different experiments to evaluate our proposed algorithm. The first experiment disaggregates the energy of the entire household into the energy consumption of all devices within the home.