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    • 1. 发明授权
    • Multi-piece solid golf ball
    • 多件式固体高尔夫球
    • US06913548B2
    • 2005-07-05
    • US10691616
    • 2003-10-24
    • Keiji MoriyamaMasaya Tsunoda
    • Keiji MoriyamaMasaya Tsunoda
    • A63B37/04A63B37/00A63B37/06A63B37/12
    • A63B37/0003A63B37/0045A63B37/0064A63B37/0065A63B37/0076A63B37/06A63B37/12
    • The present invention provides a multi-piece solid golf ball having excellent flight performance and good shot feel. The present invention relates to a multi-piece solid golf ball comprising a core consisting of an inner core, an intermediate layer and an outer layer, and a cover, wherein the inner core has a flexural rigidity (RI) of 20 to 80 MPa, a ratio (RM/RI) of a flexural rigidity of the intermediate layer (RM) to the (RI) is from 0.6 to 1.4, a flexural rigidity of the outer layer is higher than the (RI) by 70 to 500 MPa, and the intermediate layer is placed such that the a radius of the golf ball (rG), a radius of the inner core (rI) and a radius of a two-layer structured core obtained by forming the intermediate layer on the inner core (rT) satisfy the following two formulae: rI/rG≧0.70 rT/rG≦0.83.
    • 本发明提供了具有优异的飞行性能和良好的拍摄感觉的多件式实心高尔夫球。 本发明涉及一种包括由内芯,中间层和外层组成的芯和多个外壳的多片固体高尔夫球,其中内芯具有弯曲刚度(R I I / >)为20〜80MPa,中间层(R M M)的挠曲刚度的比值(R M M / R I) (R 1 I)为0.6〜1.4时,外层的抗弯刚度比(R 1 H 2)高70〜500MPa,中间体 将高尔夫球的半径(r N G N),内芯的半径(r L1)和两层结构的半径 通过在内芯上形成中间层而获得的核心(r T T T)满足以下两个公式:<?in-line-formula description =“In-line Formulas”end =“lead”?> r->> >> >> >> >> >> >> <<<<<<“”“”“”“”“”“”“”“?”“”“”“”“”“”“”“”“ 公式description =“内联公式”end =“lead”?> r T <= 0.83。<?in-line-formula description =“In-line Formulas”end =“tail”?>
    • 6. 发明授权
    • Method of measuring coefficient of dynamic friction between golf ball and collisional plate
    • 测量高尔夫球和碰撞板之间的动摩擦系数的方法
    • US07454948B2
    • 2008-11-25
    • US11434231
    • 2006-05-16
    • Masaya Tsunoda
    • Masaya Tsunoda
    • G01N19/02
    • G01N19/02G01N2033/008
    • By bringing a golf ball into collision with a collisional plate and measuring a coefficient of dynamic friction at this collision, contact force at the time of collision between an actual golf club and the golf ball is analyzed and spin rate of the golf ball is estimated. This invention provides a method for measuring a coefficient of dynamic friction between a golf ball and a collisional plate when the golf ball collides with the collisional plate disposed aslant at a predetermined angle with respect to a flying direction of the golf ball. The method includes concurrently obtaining a time function Fn(t) of contact force in the direction perpendicular to the collisional plate, and a time function Ft(t) of contact force in the direction parallel with the collisional plate; and determining as a coefficient of dynamic friction, a maximum value of a time function M(t) of ratio between Fn(t) and Ft(t) represented by M(t)=Ft(t)/Fn(t).
    • 通过使高尔夫球与碰撞板碰撞并测量该碰撞时的动摩擦系数,分析实际高尔夫球杆与高尔夫球之间的碰撞时的接触力,估计高尔夫球的旋转速度。 本发明提供了一种用于测量当高尔夫球与相对于高尔夫球的飞行方向以预定角度倾斜设置的碰撞板碰撞的高尔夫球和碰撞板之间的动态摩擦系数的方法。 该方法包括同时获得在垂直于碰撞板的方向上的接触力的时间函数Fn(t)和在与碰撞板平行的方向上的接触力的时间函数Ft(t) 并且确定作为动摩擦系数,由M(t)= Ft(t)/ Fn(t)表示的Fn(t)与Ft(t)之间的比值的时间函数M(t)的最大值。
    • 9. 发明授权
    • Simulation method utilizing cartesian grid
    • 利用笛卡尔网格的模拟方法
    • US08788246B2
    • 2014-07-22
    • US13210069
    • 2011-08-15
    • Masaya TsunodaArjun Yadav
    • Masaya TsunodaArjun Yadav
    • G06F7/60
    • G06F17/5018
    • A simulation method utilizing a Cartesian grid comprises: a process in which a model of a two or three-dimensional space is defined as a Cartesian grid composed of cells; a process in which, based on a physical value and condition associated with the Cartesian grid, a Poisson equation is defined; and a process in which, the physical value is calculated by approximately solving the Poisson equation. The calculating process comprises: a step of calculating an error by using a Block-Cyclic Reduction Algorithm; a step of testing whether the calculated error is within a predetermined acceptable range or not; and a step of correcting a variable φ by the use of a correction parameter if the calculated error is outside the predetermined acceptable range. The calculating process repeats the error calculating step, testing step and error correcting step until the error becomes within the predetermined acceptable range.
    • 利用笛卡尔网格的模拟方法包括:将二维或三维空间的模型定义为由单元格组成的笛卡尔网格的过程; 基于与笛卡尔网格相关联的物理值和条件,定义泊松方程的过程; 并且通过近似求解泊松方程来计算物理值。 计算处理包括:通过使用块循环减少算法来计算误差的步骤; 测试所计算的误差是否在预定的可接受范围内的步骤; 和修正变量&phgr的步骤 如果计算出的误差在预定的可接受范围之外,则通过使用校正参数。 计算过程重复误差计算步骤,测试步骤和纠错步骤,直到误差在预定的可接受范围内。