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Static structural simulations were performed using ANSYS Workbench to evaluate the mechanical response of both flexure designs and to provide data for subsequent structural optimization. The material properties used in the simulations are listed in Table I. The arch-shaped flexure, fiber, and adhesive were modeled as an integrated assembly. A vertical downward load was applied to the top force-receiving surface in steps from 0 to 10 N (1 N increments), while the bottom surface was fully constrained. For the S-shaped flexure, a horizontal load was applied from 0 to 5 N with one end fixed. The initial simulation results for the arch-shaped clamping force sensor revealed a highly linear load–deformation relationship. The fiber strain distribution along the axial direction exhibited three characteristic zones: Zones I and III at the bonded ends, where strain approaches zero, and Zone II in the central suspended region, where strain is both maximum and highly uniform. This uniform strain field is essential for preventing chirping of the FBG reflection spectrum. The initial strain sensitivity was 239.612 με/N. With a safety factor threshold of 3.0, the theoretical measurement range was 0–12 N. For the S-shaped pulling force sensor, similar linear behavior and uniform strain distribution were observed, with an initial strain sensitivity of 894.764 με/N and a theoretical measurement range of 0–5 N at a safety factor threshold of 2.0. To maximize strain sensitivity while ensuring adequate structural safety, key geometric parameters of both flexure structures were optimized using response surface methodology (RSM) implemented in Design Expert 13. The selected design variables, their initial values, optimization ranges, and optimized values are summarized in Table II. For the arch-shaped structure, three variables were selected: main arch height 𝑋 1 X 1 ​ [1.0, 1.4] mm, main arch thickness 𝑋 2 X 2 ​ [0.3, 0.5] mm, and auxiliary arch width 𝑋 3 X 3 ​ [1.5, 2.0] mm. The optimization objective was to maximize FBG strain sensitivity under a 0–10 N vertical load, subject to the constraint that the fiber safety factor at 10 N must be ≥3.0. The constructed response surfaces revealed that strain sensitivity increases with 𝑋 1 X 1 ​ and 𝑋 3 X 3 ​ but decreases with 𝑋 2 X 2 ​ , while the safety factor exhibits the opposite trends. For the S-shaped structure, the design variables were beam straight segment length 𝑋 1 X 1 ​ [1.6, 3.0] mm, beam thickness 𝑋 2 X 2 ​ [0.6, 1.2] mm, and beam height 𝑋 3 X 3 ​ [1.5, 2.0] mm, with a safety factor constraint of ≥2.0 at a 5 N load. After optimization, the arch-shaped sensor achieved a strain sensitivity of 294.559 με/N (a 22.93% improvement from the initial 239.612 με/N) with a safety factor of 3.0 at 10 N. The S-shaped sensor achieved a strain sensitivity of 958 με/N (a 7.07% improvement from the initial 894.764 με/N) with a safety factor of 2.0 at 5 N. The optimized simulation results are presented in Fig. 4.
Static structural simulations were performed using ANSYS Workbench to evaluate the mechanical response of both flexure designs and to provide data for subsequent structural optimization. The material properties used in the simulations are listed in Table I. The arch-shaped flexure, fiber, and adhesive were modeled as an integrated assembly. A vertical downward load was applied to the top force-receiving surface in steps from 0 to 10 N (1 N increments), while the bottom surface was fully constrained. For the S-shaped flexure, a horizontal load was applied from 0 to 5 N with one end fixed. The initial simulation results for the arch-shaped clamping force sensor revealed a highly linear load–deformation relationship. The fiber strain distribution along the axial direction exhibited three characteristic zones: Zones I and III at the bonded ends, where strain approaches zero, and Zone II in the central suspended region, where strain is both maximum and highly uniform. This uniform strain field is essential for preventing chirping of the FBG reflection spectrum. The initial strain sensitivity was 239.612 με/N. With a safety factor threshold of 3.0, the theoretical measurement range was 0–12 N. For the S-shaped pulling force sensor, similar linear behavior and uniform strain distribution were observed, with an initial strain sensitivity of 894.764 με/N and a theoretical measurement range of 0–5 N at a safety factor threshold of 2.0. To maximize strain sensitivity while ensuring adequate structural safety, key geometric parameters of both flexure structures were optimized using response surface methodology (RSM) implemented in Design Expert 13. The selected design variables, their initial values, optimization ranges, and optimized values are summarized in Table II. For the arch-shaped structure, three variables were selected: main arch height 𝑋 1 X 1 ​ [1.0, 1.4] mm, main arch thickness 𝑋 2 X 2 ​ [0.3, 0.5] mm, and auxiliary arch width 𝑋 3 X 3 ​ [1.5, 2.0] mm. The optimization objective was to maximize FBG strain sensitivity under a 0–10 N vertical load, subject to the constraint that the fiber safety factor at 10 N must be ≥3.0. The constructed response surfaces revealed that strain sensitivity increases with 𝑋 1 X 1 ​ and 𝑋 3 X 3 ​ but decreases with 𝑋 2 X 2 ​ , while the safety factor exhibits the opposite trends. For the S-shaped structure, the design variables were beam straight segment length 𝑋 1 X 1 ​ [1.6, 3.0] mm, beam thickness 𝑋 2 X 2 ​ [0.6, 1.2] mm, and beam height 𝑋 3 X 3 ​ [1.5, 2.0] mm, with a safety factor constraint of ≥2.0 at a 5 N load. After optimization, the arch-shaped sensor achieved a strain sensitivity of 294.559 με/N (a 22.93% improvement from the initial 239.612 με/N) with a safety factor of 3.0 at 10 N. The S-shaped sensor achieved a strain sensitivity of 958 με/N (a 7.07% improvement from the initial 894.764 με/N) with a safety factor of 2.0 at 5 N. The optimized simulation results are presented in Fig. 4.
句法分析
3028/5000

使用ANSYS Workbench进行静态结构模拟,以评估两种弯曲设计的机械响应,并为后续的结构优化提供数据。表1列出了模拟中使用的材料特性。拱形弯曲、纤维和粘合剂被模拟为一个集成组件。从0到10 N(增量为1 N)的步长,将垂直向下的载荷施加到顶部受力表面,同时底部表面被完全约束。对于S形挠曲件,施加0至5 N的水平载荷,一端固定。 拱形夹紧力传感器的初始模拟结果揭示了高度线性的载荷-变形关系。纤维应变沿轴向分布呈现三个特征区:在粘结端的I区和III区,应变接近于零;在中间悬挂区的II区,应变最大且高度均匀。这种均匀的应变场对于防止FBG反射光谱的啁啾是必不可少的。初始应变灵敏度为239.612 με/N。安全系数阈值为3.0时,理论测量范围为0–12N。对于S形拉力传感器,观察到类似的线性行为和均匀的应变分布,初始应变灵敏度为894.764 με/N,安全系数阈值为2.0时,理论测量范围为0–5N。 为了最大限度地提高应变灵敏度,同时确保足够的结构安全性,使用Design Expert 13中实施的响应面方法(RSM)优化了两种挠曲结构的关键几何参数。表II总结了所选的设计变量、它们的初始值、优化范围和优化值。对于拱形结构,选择了三个变量:主拱高度 𝑋 一 X 一 ​ [1.0,1.4]毫米,主拱厚度 𝑋 2 X 2 ​ [0.3,0.5]毫米,和辅助拱宽度 𝑋 3 X 3 ​ [1.5,2.0] mm。优化目标是在0–10 N垂直载荷下最大化FBG应变灵敏度,同时满足10N时光纤安全系数必须≥3.0的约束条件。构建的响应面显示应变敏感性随着 𝑋 一 X 一 ​ 和 𝑋 3 X 3 ​ 但是随着 𝑋 2 X 2 ​ ,而安全系数表现出相反的趋势。对于S形结构,设计变量为梁的直段长度 𝑋 一 X 一 ​ [1.6,3.0]毫米,横梁厚度 𝑋 2 X 2 ​ [0.6,1.2]毫米和横梁高度 𝑋 3 X 3 ​ [1.5,2.0] mm,在5 N载荷下安全系数约束≥2.0。 优化后,拱形传感器的应变灵敏度为294.559 με/N(比初始的239.612 με/N提高了22.93%),安全系数为3.0(10N)。S形传感器的应变灵敏度为958 με/N(比初始的894.764 με/N提高了7.07%),安全系数为2.0(5N)

使用ANSYS Workbench进行静态结构模拟,以评估两种弯曲设计的机械响应,并为后续的结构优化提供数据。表1列出了模拟中使用的材料特性。拱形弯曲、纤维和粘合剂被模拟为一个集成组件。从0到10 N(增量为1 N)的步长,将垂直向下的载荷施加到顶部受力表面,同时底部表面被完全约束。对于S形挠曲件,施加0至5 N的水平载荷,一端固定。 拱形夹紧力传感器的初始模拟结果揭示了高度线性的载荷-变形关系。纤维应变沿轴向分布呈现三个特征区:在粘结端的I区和III区,应变接近于零;在中间悬挂区的II区,应变最大且高度均匀。这种均匀的应变场对于防止FBG反射光谱的啁啾是必不可少的。初始应变灵敏度为239.612 με/N。安全系数阈值为3.0时,理论测量范围为0–12N。对于S形拉力传感器,观察到类似的线性行为和均匀的应变分布,初始应变灵敏度为894.764 με/N,安全系数阈值为2.0时,理论测量范围为0–5N。 为了最大限度地提高应变灵敏度,同时确保足够的结构安全性,使用Design Expert 13中实施的响应面方法(RSM)优化了两种挠曲结构的关键几何参数。表II总结了所选的设计变量、它们的初始值、优化范围和优化值。对于拱形结构,选择了三个变量:主拱高度 𝑋 一 X 一 ​ [1.0,1.4]毫米,主拱厚度 𝑋 2 X 2 ​ [0.3,0.5]毫米,和辅助拱宽度 𝑋 3 X 3 ​ [1.5,2.0] mm。优化目标是在0–10 N垂直载荷下最大化FBG应变灵敏度,同时满足10N时光纤安全系数必须≥3.0的约束条件。构建的响应面显示应变敏感性随着 𝑋 一 X 一 ​ 和 𝑋 3 X 3 ​ 但是随着 𝑋 2 X 2 ​ ,而安全系数表现出相反的趋势。对于S形结构,设计变量为梁的直段长度 𝑋 一 X 一 ​ [1.6,3.0]毫米,横梁厚度 𝑋 2 X 2 ​ [0.6,1.2]毫米和横梁高度 𝑋 3 X 3 ​ [1.5,2.0] mm,在5 N载荷下安全系数约束≥2.0。 优化后,拱形传感器的应变灵敏度为294.559 με/N(比初始的239.612 με/N提高了22.93%),安全系数为3.0(10N)。S形传感器的应变灵敏度为958 με/N(比初始的894.764 με/N提高了7.07%),安全系数为2.0(5N)

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