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硬化指数的英文

  • hardenabilityvalue

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  • 例句与用法
  • Strain hardening index
    应变硬化指数
  • Work hardening index
    加工硬化指数
  • N metallic materials - sheet and strip - determination of tensile strain hardening exponent n - values
    金属薄板和薄带拉伸应变硬化指数
  • Iron and steel - method of determination of the tensile strain hardening exponent n of steel sheet and plate
    钢铁.薄钢板和钢板拉伸应变硬化指数n的测定方法
  • By analyzing the simulation results , how the hardening parameter , bend radius parameter and thickness parameter influence springback is studied
    通过对模拟结果的分析,研究了硬化指数、弯曲半径、材料厚度等因素对回弹的影响规律。
  • Research and expound in detail the vascular stiffness index ( vsi ) measurement , and apply it to the clinical test to verify , analyse and improve
    深入研究和详细阐述了血管硬化指数这一参数测量方法,并在临床测试中进行验证、归纳和改进。
  • The springback angle increases with the increase of the punch round radius and clearances between the punch and the die while decreases with increase of the blank holder force , sheet thickness , friction coefficient and material hardening exponent
    回弹角随凸模圆角半径和凸凹模间隙的增大而增大,随压边力、板料厚度、摩擦系数和材料硬化指数的增大而减小。
  • Fatigue strength coefficient decreases linearly during the cyclic course ; fatigue strength exponent increases ; fatigue ductility coefficient first goes up till the maximum value at 50 % total life , and then goes down ; fatigue ductility exponent decreases during the first half cycle till its minimum value at 50 % total life and then increases in the rest cycle course ; cycle strength coefficient and cycle strain hardening exponent both decrease during the total cycle course
    结果表明: 6个基本疲劳特性参数在循环过程中都呈显出规律性变化。疲劳强度系数呈线性减小趋势;疲劳强度指数呈线性增大特征;疲劳延性系数是一个先增后降的过程;而疲劳延性指数随循环进行由初始减小到逐渐增大;循环强度系数和循环应变硬化指数在整个循环过程中都趋于减小。
  • Based on the damage evolution formation depicted by kachanov of brittle materials in unitary stress state , in this dissertation , the constitutive equation of nonlinear damage material is given , macroscopically , on the assumption that damage variable is exponential relation to strain , d = ( gy i k ) " , where g is the shear module , k is the damage module and the y is the effective strain , d is damage variable and n is hardening exponent
    在kachanov描述的一维应力状态下的脆性材料的损伤演化模型的基础上,文中给出非线性损伤材料的本构方程,唯象地假设损伤变量与应变成幂次关系, d ~ * = ( g / k ) ~ n ,其中g为剪切模量, k为损伤模量,为有效应变因子, d为损伤变量, n为硬化指数
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