A simple formulation for predicting the ultimate strength of ships

The aim of this study is to derive a simple analytical formula for predicting the ultimate collapse strength of a single- and double-hull ship under a vertical bending moment, and also to characterize the accuracy and applicability for earlier approximate formulations. It is known that a ship hull will reach the overall collapse state if both collapse of the compression flange and yielding of the tension flange occur. Side shells in the vicinity of the compression and the tension flanges will often fail also, but the material around the final neutral axis will remain in the elastic state. Based on this observation, a credible distribution of longitudinal stresses around the hull section at the overall collapse state is assumed, and an explicit analytical equation for calculating the hull ultimate strength is obtained. A comparison between the derived formula and existing expressions is made for largescale box girder models, a one-third-scale frigate hull model, and full-scale ship hulls.List of symbols A _B total sectional area of outer bottom - A _B total sectional area of inner bottom - A _D total sectional area of deck - A _S half-sectional area of all sides (including longitudinal bulkheads and inner sides) - a _s sectional area of a longitudinal stiffener with effective plating - b breadth of plate between longitudinal stiffeners - D hull depth - D _B height of double bottom - E Young's modulus - g neutral axis position above the base line in the sagging condition or below the deck in the hogging condition - H depth of hull section in linear elastic state - I _s moment of inertia of a longitudinal stiffener with effective plating - l length of a longitudinal stiffener between transverse beams - M _E elastic bending moment - M _p fully plastic bending moment of hull section - M _u ultimate bending moment capacity of hull section - M _uh ,M _us ultimate bending moment in hogging or sagging conditions - r radius of gyration of a longitudinal stiffener with effective plating [=(I _s /a _s )^1/2] - t plate thickness - Z elastic section modulus at the compression flange - Z _B ,Z _D elastic section modulus at bottom or deck - slenderness ratio of plate between stiffeners [= (b/t)(_y/E)^1/2] - slenderness ratio of a longitudinal stiffener with effective plating [=(l/r)(_y/E)^1/2] - _y yield strength of the material - _yB , _yB , _yD yield strength of outer bottom, inner bottom - _yS deck, or side - _u ultimate buckling strength of the compression flange - _uB , _uB , _uD ultimate buckling strength of outer bottom - _uS inner bottom, deck, or side     

无坎宽顶堰流量系数的计算及讨论

通过采用二元非线性回归分析方法对多个数学模型进行分析,结合实测资料,得到了水利工程中无坎宽顶堰流量系数的经验公式,克服了查表法中需要通过多步直线内插带来的不便,更适合在水力计算中应用。     

基于钢管砼拱桥病害试验探讨其主拱强度计算公式的修正

鉴于西南某钢管砼拱桥存在较严重的安全隐患而拆除,对该桥的拱圈核心砼进行取样、试验研究,分析其强度分布规律.根据试验资料,讨论钢管砼拱桥应用现有的钢管砼构件理论进行计算时,其计算公式的修正.     

浅谈计算桥墩局部冲刷65-2原式与修正式

文中介绍了计算桥墩局部冲刷65-2原式与修正式的结构形式。简述关于桥墩局部冲刷研究的现状与发展趋势,论述两个公式的主要分歧,从而对两个公式进行了评估,并用实桥观测资料进行了验证。     

75000t散货船阻力预报方法研究

在75000t散货船的设计建造过程中,主机的选型和功率的确定至关重要,这都取决于船舶在静水中以一定航速航行时的阻力值。本文对船舶阻力研究的三种方法,经验公式估算、船模试验和CFD数值计算进行介绍,并以75000t散货船为例讨论三种方法的预报阻力的可行性,以供设计者参考。     

热胀冷缩法在修船工程中的应用

文章就几种应用热胀冷缩法进行安装和拆卸的实例进行分析,叙述其技术要点,找出其理论估算公式,为在施工前验证工程可行性提供了理论依据,有利于提高维修效率。     

简析中美两国清障车标准中托举质量的计算公式

通过对比中美两国《清障车》标准中托举质量的计算公式,分析公式中各参数的选取条件,结合国产底盘中前后轴荷的分布特点,以实例计算结果为依据,提出了适合国情的计算清障车托举质量的参数条件。     

带转向延误的非对称多模式用户平衡模型及算法

为了在网络建模中更精确地反映交通网络和出行行为的复杂特征,从多模式用户平衡原理出发,综合考虑多模式和转向延误因素以及不同模式、路段和转向之间的非对称作用,利用变分不等式理论建立了带转向延误的非对称多模式用户平衡模型,并在精简对角化算法的框架内设计了求解算法。该模型集成了交通网络的诸多特征,且能直接刻画转向延误与转向流量之间的互动关系,避免了传统扩展网络法的缺陷。算例表明:该模型及其算法对问题的描述与求解是有效的。     

关于超长桩有效桩长问题的探讨

超长桩的出现给桩基理论研究与工程实践提出了新的课题与挑战,针对工程中的实际情况对超长桩提出了有效桩长的问题。运用数学和力学知识,在假定计算模型的基础上,从理论上推导了超长桩的有效桩长的计算公式。结果表明,有效桩长与工作荷载下的桩顶沉降、桩身刚度及桩顶工作荷载有关。并运用有限元程序,对不同桩长的情况进行了数值模拟计算,进一步探讨了桩长对单桩承载性状的影响,结果表明,当桩长超过一定程度后,通过增加桩长来提高单桩承载力是十分有限的,因此无限制地增加桩长是没有意义的。