inversive

简明释义

英[ɪnˈvɜːsɪv]美[ɪnˈvɜːrsɪv]

adj. 反逆的

英英释义

单词用法

同义词

反义词

例句

1.By using inversive congruential method, this paper researches the algorithm to generate pseudo-random Numbers and the general principle for compound inversive congruential method.

本文研究了逆同余产生伪随机数的方法，给出了一般的组合逆同余法算法。

2.By using inversive congruential method, this paper researches the algorithm to generate pseudo-random Numbers and the general principle for compound inversive congruential method.

本文研究了逆同余产生伪随机数的方法，给出了一般的组合逆同余法算法。

3.This solution routine can be further improved to solve the inversive problems of engineering.

该方法可进一步改进应用于其他工程反问题中去。

4.An inversive research method was proposed through analyzing the complicated changing features of permeability of coal seam and the problems existing in actual measurement.

分析了煤层渗透率的复杂变化特点和实际测量上存在的问题，提出其反演方法。

5.The inversive 反演的 aspect of the design allowed for greater flexibility in usage.

设计的反演的方面允许使用上更大的灵活性。

6.The mathematician introduced an inversive 反演的 function to solve the complex equation.

这位数学家引入了一个反演的函数来解决复杂方程。

7.Her argument was based on an inversive 反演的 approach to the original theory.

她的论点基于对原理论的反演的方法。

8.The inversive 反演的 nature of the transformation made it easier to analyze the data.

这种变换的反演的性质使得分析数据变得更加简单。

9.In physics, the inversive 反演的 properties of certain materials can lead to unexpected results.

在物理学中，某些材料的反演的特性可能导致意想不到的结果。

作文

In the realm of mathematics and physics, the concept of inversive transformations plays a crucial role in understanding various phenomena. An inversive transformation refers to a process that reverses or negates the effects of a given operation. This idea can be applied to numerous fields, including geometry, algebra, and even computer science. For example, when we consider the inversive properties of functions, we often think about how certain functions can be inverted to yield their opposites. This is particularly evident in trigonometric functions, where the sine function has an inversive counterpart known as the arcsine function.The importance of inversive operations extends beyond mathematics; they also find applications in real-world scenarios. In physics, for instance, the principle of conservation of energy often requires inversive reasoning to analyze systems and predict outcomes. By understanding how energy can be transformed from one form to another and then back again, scientists can develop more efficient technologies.Moreover, the concept of inversive relationships can be seen in everyday life. Consider the idea of forgiveness as an inversive act in human relationships. When someone wrongs another person, the act of forgiveness can serve to reverse the negative impact of that action, restoring harmony and balance. This inversive nature of forgiveness highlights its significance in maintaining healthy interpersonal dynamics.In literature, inversive themes often emerge as characters undergo transformations that lead them to confront their past mistakes. For example, in many classic novels, protagonists experience a journey of self-discovery that involves acknowledging their flaws and seeking redemption. This narrative arc can be viewed as an inversive process, where characters must face their previous decisions to emerge stronger and wiser.Additionally, in the digital age, the concept of inversive strategies is increasingly relevant in cybersecurity. As hackers develop new methods to breach systems, security professionals must employ inversive tactics to counteract these threats. This ongoing battle between attackers and defenders underscores the necessity of inversive thinking in protecting sensitive information.In conclusion, the term inversive encapsulates a wide array of applications across various disciplines. Whether in mathematics, physics, personal relationships, literature, or cybersecurity, the ability to understand and apply inversive concepts is essential for problem-solving and innovation. By embracing the power of inversive thinking, individuals can navigate complex challenges and foster meaningful connections in their lives. The exploration of inversive ideas not only enriches our understanding of the world but also empowers us to effect positive change in our surroundings.

在数学和物理学领域，反转的变换概念在理解各种现象中发挥着至关重要的作用。反转的变换是指一种过程，它逆转或否定给定操作的效果。这个思想可以应用于许多领域，包括几何、代数，甚至计算机科学。例如，当我们考虑函数的反转的属性时，我们通常会想到某些函数可以被反转以产生它们的相反值。这在三角函数中尤其明显，其中正弦函数有一个反转的对应物，称为反正弦函数。反转的操作的重要性超越了数学；它们在现实世界场景中也找到了应用。在物理学中，例如，能量守恒原理通常需要反转的推理来分析系统并预测结果。通过理解能量如何从一种形式转化为另一种形式，然后再转回去，科学家能够开发出更高效的技术。此外，反转的关系的概念可以在日常生活中看到。考虑宽恕作为人际关系中的一种反转的行为。当某人伤害另一个人时，宽恕的行为可以逆转该行为的负面影响，恢复和谐与平衡。这种反转的宽恕性质突显了其在维持健康人际关系中的重要性。在文学中，反转的主题经常出现，因为角色经历了导致他们面对过去错误的转变。例如，在许多经典小说中，主角经历了一段自我发现的旅程，这涉及到承认他们的缺陷并寻求救赎。这种叙述弧线可以看作是一个反转的过程，角色必须面对他们之前的决定，以便变得更强大和更明智。此外，在数字时代，反转的策略的概念在网络安全中变得越来越相关。随着黑客开发新方法来突破系统，安全专业人员必须采用反转的战术来对抗这些威胁。这场攻击者和防御者之间的持续斗争强调了在保护敏感信息时反转的思维的必要性。总之，术语反转的涵盖了各个学科广泛的应用。无论是在数学、物理学、人际关系、文学还是网络安全中，理解和应用反转的概念的能力对于解决问题和创新至关重要。通过接受反转的思维的力量，个人可以应对复杂的挑战，并在生活中促进有意义的联系。探索反转的思想不仅丰富了我们对世界的理解，还赋予我们在周围环境中产生积极变化的能力。