combinational

简明释义

英[kəmˈbɪneɪʃənl]美[kəmˈbɪneɪʃənl]

adj. 组合的

英英释义

单词用法

同义词

反义词

例句

1.The symbol combinational creation of web novels is the inevitable result of the virtualization of the subject in creation.

网络小说的符号组合化创作，是创作客体虚拟化的必然结果。

2.This paper discusses implementation of optimization of single output combinational logic functions using single board computers.

本文讨论了单输出组合逻辑优化在单板机上的实现。

3.The combinational evaluation method which combines TOPSIS with gray correlation degree analysis can improve validity of the evaluation result.

以理想解法和灰色关联度分析法为基础进行组合，得到的组合评价方法能够提高评价结果的有效性。

4.This paper presents a method to the problem of optimizing technology mapped combinational circuits for low power.

本文介绍了一种优化经工艺映射的组合逻辑电路功耗的方法。

5.The paper proposes a mew method for testing combinational digital circuit which is based on the VHDL language.

本文提出了一种新的基于VHDL语言的组合数字电路测试码自动生成方法。

6.Then, a new method testing the double fault of combinational circuits based upon Boolean partial derivative is proposed.

在此基础上提出了基于布尔偏导数的组合电路双故障检测的新方法。

7.The problem of fault detection in general combinational circuits is a NP-complete problem.

组合电路的故障检测问题是一个NP完全问题。

8.The design of the circuit requires a combinational 组合的 logic approach to ensure accurate outputs.

电路的设计需要一种组合的逻辑方法以确保输出准确。

9.In mathematics, a combinational 组合的 problem often involves selecting items from a larger set.

在数学中，组合的问题通常涉及从更大集合中选择项目。

10.The chef created a combinational 组合的 dish that blended flavors from different cuisines.

这位厨师创造了一道组合的菜肴，融合了不同菜系的风味。

11.In computer science, combinational 组合的 algorithms are essential for solving optimization problems.

在计算机科学中，组合的算法对于解决优化问题至关重要。

12.The marketing team used a combinational 组合的 strategy to target multiple customer segments.

市场团队采用了一种组合的策略来针对多个客户群体。

作文

In the world of mathematics and computer science, the term combinational (组合的) logic plays a crucial role in the design and functioning of various systems. Combinational logic refers to a type of digital circuit whose output is a pure function of the present input only. This means that the output is determined solely by the current inputs, without any memory of past inputs. Understanding this concept is essential for anyone interested in electronics or programming, as it forms the foundation for more complex systems. One of the most common examples of combinational (组合的) logic can be found in basic arithmetic operations. For instance, when you add two numbers together, the result is determined only by those two numbers at that specific moment. There is no history or stored information that affects the outcome; it is a straightforward calculation based on the current inputs. This characteristic makes combinational (组合的) circuits predictable and easy to analyze, which is why they are widely used in various applications. Another important aspect of combinational (组合的) logic is its use in creating multiplexers and demultiplexers. A multiplexer takes multiple input signals and channels them into a single output line based on select lines. The operation of a multiplexer is entirely combinational (组合的), as the output depends only on the current inputs and the state of the select lines. Similarly, a demultiplexer takes a single input and routes it to one of several outputs, again based solely on the current input and select lines. These devices are fundamental in digital communication and data routing. Moreover, the design of combinational (组合的) circuits often involves using logic gates such as AND, OR, and NOT gates. Each gate performs a basic logical function, and by combining these gates, engineers can create complex circuits capable of performing intricate operations. The beauty of combinational (组合的) logic lies in its simplicity; despite the complexity of the final circuit, each individual component operates based on straightforward principles. This modularity allows for easier troubleshooting and optimization during the design process. In addition to electronics, the concept of combinational (组合的) logic can also be applied in other fields, such as optimization problems in operations research. In these scenarios, one may need to find the best combination of resources to achieve a desired outcome. The principles of combinational (组合的) logic can help in determining the most efficient combinations of variables to optimize performance or minimize cost. To conclude, the understanding of combinational (组合的) logic is vital for anyone looking to delve into the fields of mathematics, computer science, or engineering. Its applications are vast and varied, influencing everything from basic calculations to complex digital systems. By grasping the fundamentals of combinational (组合的) logic, individuals can better appreciate the intricacies of technology and its underlying principles.