杨丹1 刘钝1
(1 中信建筑设计研究总院有限公司,武汉 430014)
摘要:一般的建筑项目地下部分的含钢量、混凝土用量均较大,地下室的建设成本往往占到项目总土建成本的30%~50%[1],保证地下建筑的经济性是控制工程总造价的有效途径之一。本文从楼盖形式选取、荷载取值、材料选择、承载能力极限状态与正常使用极限状态设计和配筋方式等方面对影响地下室成本的诸多因素进行分析,提出了地下室结构设计成本控制的方法。
关键词:地下室结构设计,成本控制
引言
地下建筑作为上部结构的基础和嵌固端[2],同时要保证建筑功能和防空救灾的需求,其重要性不言而喻。受地下室层数、地下水位、是否设置人防地下室、覆土层厚度以及消防车荷载等情况的影响,地下室结构的设计含钢量相差较大,往往不具备可比性。然而我们可就各种影响因素,定性探讨地下建筑在保证结构安全和使用功能的前提下的经济指标控制措施。
1 顶板楼盖形式选取
楼盖形式是影响地下室造价的重要因素之一,常用的顶板楼盖形式有大板、十字梁、井字梁和无梁楼盖等,在选取时应遵循“最小板厚”原则,减小荷载的同时有效降低地下室层高。当地下室顶板作为上部结构嵌固端时,主楼及相关范围内无法采用无梁楼盖体系[2], [3],且由于防水规范的要求,顶板板厚不得小于250mm,次梁的增加会导致楼板强度富余过大,经济性大幅下降,在这种情况下采用框架梁大板体系是经济合理的选择。对于其他情况则可根据表1中分析的各楼盖优缺点,结合实际工程情况综合比较后选择。
表格 1 常见楼盖体系优缺点
![](data:image/png;base64,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)
2 荷载取值
坚持控制荷载,降低设计成本的原则。覆土厚度应根据建筑功能、设备管线、景观设计、结构抗浮设计等因素确定,局部区域可通过抬板来保证地下室净高,尽量减小覆土厚度。确定顶板荷载时,根据总图规划中车道分布情况来确定需考虑消防车荷载的板跨范围,其余范围可考虑4~5kN/m2的活载[4] JGJ3—2010 高层建筑结构技术规程[S].北京: 中国建筑工业出版社, 2010.,无需将活载全部提高。同时可根据规范要求,考虑覆土厚度对消防车荷载的影响进行荷载折减。在进行相关构件设计时,构件的裂缝、挠度验算以及基础设计可不考虑消防车荷载工况。在进行地下室外墙设计时,主要考虑侧向水土压力和地面堆载作用,水平地震作用产生的内力值可忽略不计。
3 材料选择
结构配筋由计算配筋、最小配筋率、构造钢筋等方面来确定。现以2015年7月武汉地区钢筋价格来分析各种钢筋的性价比(表2)。由表中数据可知,各等级钢筋价格相差不大,高等级钢筋的价格强度之比最低,性价比最高,因此在由计算配筋控制配筋量的情况下,应优先采取性价比更高的一级钢或者HRB500级钢筋。构造钢筋主要有分布筋、构造腰筋、架立筋、与承重墙垂直的钢筋、板角的附加钢筋等多种存在形式,当结构按构造配筋,规范对钢筋强度无明确规定时,则可使用强度较低的钢筋,保证维护拉结作用即可。当结构按最小配筋率确定钢筋用量时,可根据工程实际情况综合考虑钢筋用量和材料价格后再做选择。表3中列出了规范对于梁板结构在不同抗震等级下的最小配筋率,由表中数据可知,对于板配筋而言,0.15%的最小配筋率要求很容易满足,无需采用过高强度的材料;对于抗震梁而言,采用HRB400级钢筋可使两个限值非常接近,这意味着材料能充分发挥强度并满足构造要求。而HRB335级钢筋强度偏低,所需钢筋量最多,HRB500级钢筋则无法充分发挥材料强度,两者性价比相对较差。同理,柱配筋也可根据抗震等级、轴压比、体积配箍率等要求来确定最经济的钢筋和混凝土等级。
表格2 钢筋的价格和对应强度
表格3 梁、板纵筋最小配筋率(%)
4 承载能力极限状态与正常使用极限状态设计
当承载能力极限状态和正常使用极限状态所需的结构状态趋于一致时,即为结构最优化的状态。在实际结构设计中,应尽量使强度计算和裂缝计算所需钢筋量相等。地下室顶板在覆土和一般活载作用下,裂缝计算通常起控制作用;考虑消防车荷载作用时,强度计算和裂缝计算所需钢筋相差不大。对于地下室外墙而言,裂缝计算通常起控制作用。现有一单层地下车库,采用无梁楼盖,层高4m,上有覆土厚1m。外墙厚350mm,混凝土强度等级C35,钢筋采用HRB400,地基土为砂土,抗浮设计水位及计算水压水位为覆土面标高。取主动土压力系数为0.7,砂土浮重度为11kN/m2,并考虑10kN/m2的地面堆载,按水土分算的原则计算,简图如图1所示。通过表4中计算结果可知:按照一类环境控制裂缝时,裂缝计算所需钢筋量与强度计算所需钢筋量相差不大,可按强度计算值直接配筋;按照其他类环境控制裂缝时,需将强度计算值放大1.20~1.35左右才能满足裂缝限值要求。保护层厚度的大小对截面有效高度的影响不可忽视,不同的保护层厚度取值可能会导致钢筋直径出现一到两个级差。地下室梁板和外墙等构件均与水或土壤直接接触,环境类别较为恶劣,应根据规范划分的环境类别保守选取保护层厚度,保证结构耐久性。同时,可通过提高结构刚度、增设抗变形钢筋、使用补偿收缩混凝土、设置后浇带等构造措施防止结构开裂。
![](data:image/png;base64,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)
图1 地下室外墙计算简图
表格4 地下室外墙所需墙身钢筋面积(强度计算/裂缝计算)/mm2
![](data:image/png;base64,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)
5 配筋方式
坚持精细化,最优化原则。地下室顶板宜采用“通长钢筋+附加支座筋”的配筋方式,分布筋采用三级钢,保证最小配筋率的情况下尽量降低造价。梁配筋可采用“通长角筋(大直径)+通长架立筋+附加支座筋”的配筋方式,支座处可选用与跨中不同直径的通长筋,两者再采用搭接、机械连接或焊接的方式连接。梁端配置多排钢筋时应兼顾施工便利和抗力最大两方面,合理布置每排钢筋根数。梁底配置多排钢筋时,可使部分钢筋不伸入支座,节省钢筋之余也能避免节点处钢筋过密,保证节点混凝土浇捣质量。在配置箍筋时,箍筋间距可以10mm或5mm为模数来取值,纵向构造钢筋采用较低等级钢材。地下室外墙配筋时,一般简化为底部嵌固、顶部铰接或悬臂的单跨梁力学模型。若考虑两侧翼墙的作用,也可简化为双向板力学模型,选择合适的四边支座条件进行计算。在满足裂缝要求的前提下,外墙配筋也可采取长短筋结合的配筋形式,竖向钢筋采用贯通筋和非贯通筋间隔布置,根据受力特点控制非贯通钢筋的长度,保证结构受力合理性,控制含钢量。
结束语
在保证结构安全可靠的条件下,选择经济合理、易于施工的结构布置方案和精细化配筋方式可最大程度的保证施工进度和工程质量,降低建设成本。然而,影响地下室经济性指标的因素较多,地下工程情况复杂,在实际工程设计中仍应具体情况具体分析。
参考文献
[1] 汪梅,吴炯. 地下[3] GB 50011—2010 建筑抗震设计规范[S].北京: 中国建筑工业出版社, 2010.
[2] GB 50011—2010 建筑抗震设计规范[S].北京: 中国建筑工业出版社, 2010.
[3] JGJ3—2010 高层建筑结构技术规程[S].北京: 中国建筑工业出版社, 2010.
[4] GB 50009—2012 建筑结构荷载规范[S].北京: 中国建筑工业出版社, 2012.