多检测器凝胶渗透色谱GPC付费测试:
GPC付费测试项目 | 测试编号 | 对外价格(含税)RMB | 说明 |
首档 | QFT-GPC-1 | 敬请来电 | · 其中如果首档次收费标准可以通过产品线经理、产品专家、售后部门、实验室应用经理/专家直接提供给有需求用户 · 成熟方法样品,普通有机流动相如THF,DMF,三检测器检测分子量和分子构象信息 · 成熟方法样品,普通水相(NaNO3、Na2SO4、PBS等盐类),三检测器检测分子量和分子构象信息 |
第二档 | QFT-GPC-2 | 敬请来电 | · 第二档次以上报价,包含方法摸索,需要产品线经理、产品专家和实验室应用经理/专家协商*,然后通过售后部门给客户报价 · 成熟方法样品,有机体系流动相但属于易制du流动相(需要备案),如甲苯,氯fang,丙酮等流动相,如客户自行提供流动相可按照首档收费。三检测器检测分子量和分子构象信息 · 成熟方法样品,特殊水性流动相,如甲酸、乙酸水溶液等流动相。三检测器检测分子量和分子构象信息 · 需要复杂操作的SELS方式操作 |
第三档 | QFT-GPC-3 | 敬请来电 | · 成熟方法样品,有机体系流动相但是操作复杂流动相,如HFIP、DMSO、88%甲酸 |
方法摸索 | QFT-GPC-4 | 敬请来电 | · 用户样品复杂,没有成熟方法,需要不同试剂摸索,需要不同样品制备方式摸索,每摸索一个试剂条件,需要报价一次“方法摸索”费用 · 对于一些客户提出的复杂实验方案 |
典型分析样品:
色谱柱 | 流动相 | 典型样品 |
苯乙烯-二乙烯基苯 | THF | PS, PC, PVC, PBT, Nylon, XS(二甲苯溶出物),合成橡胶和,PLA(聚乳酸), PLGA,PVA,Polyaniline,PB(Polybutadiene),ABS树脂,沥青,聚对二氧环己酮,酚醛树脂, PCL,聚噻吩, Polyvinyl Alcohol (PVOH) ,Polyvinyl Pyridine (PVP) 等等 |
苯乙烯-二乙烯基苯 | DMF | 聚氨酯,聚丙烯酸脂系列,PAN,PVDF,PPS(戊聚糖多硫酸酯),Polyacrylamide (PAAm) ,Poly(N-isopropylacrylamide) (PNIPAm),dendrimer |
苯乙烯-二乙烯基苯 | DMAC | 纤维素 |
苯乙烯-二乙烯基苯 | 氯fang | PET, PBT,PLA |
苯乙烯-二乙烯基苯 | 甲苯 | 硅油,硅氧烷,天然橡胶 |
苯乙烯-二乙烯基苯 | HFIP | Nylon |
苯乙烯-二乙烯基苯 | DMSO | 原淀粉,纤维素 |
丙烯酸酯 | 水(NaNO3) | PEO/PEG,聚苯乙烯磺酸钠,多糖,卡拉胶,水溶性纤维素系列,改性淀粉,透明质酸(HA,玻璃酸钠),肝素,右旋糖酐,DNA,蒲璐兰多糖,果胶,阿拉伯胶,PAA(聚丙烯酸),等等 |
阳离子化树脂 | 水(乙酸) | 壳聚糖,明胶,瓜尔胶等等 |
氧化硅 | 水(PBS) | 蛋白,IgG单抗,多肽,氨基酸 ,等等 |
结果报告:
色谱原始谱图,重复性进样结果,分子量Mn,Mw,Mz和分子量分布PD,分子尺寸,Mark Houwink 曲线和参数
测试原理:
1.相对分子量
传统GPC/SEC配备一个浓度检测器(示差检测器或者紫外检测器),检测每个组分的流出时间和浓度。通过传统GPC检测样品的分子量,首先要通过一系列已知分子量的标准样品,建立分子量对流出时间/体积的标定曲线(如下图)。然后注入待测样品,根据先前建立的标准曲线,计算出相对分子量Mw, Mn,Mz及其分布和 PD = Mw/Mn。
![](data:image/png;base64,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)
相对分子量检测只需要一个RI检测器和一套GPC前端分离系统,特点是,结构简单,但是相对分子量结果是相对于标准样品,忽略了待测样品和标准样品之间的结构差异(主要是分子密度的差异),所以除非使用与待测样品相同种类的标准样品进行校正,其得到的相对分子量和其真实/分子量具有较大差异,其分子量分布和其真实分布之间也有所差别。如果使用不同种类的标准样品进行色谱校正,将得到不同的相对分子量信息。色谱泵对于传统校正方法的影响大,如果色谱泵工作不正常导致样品流出时间改变,会影响检测结果的重复性。
单一示差检测器GPC大量存在于市场中,适合作为对于测试要求不高的检测工具,尤其适合高分子生产过程中的QA/QC过程。
2.光散射和分子量:
![](https://img68.chem17.com/gxhpic_e0660ca70d/655d48d28b2c11452fe6526dffc8bf7b9bc236398acce845a49824daaa48e2b9683f4c2dc555d599.jpg)
光散射检测器是检测高分子分子量的直接方法。 高分子的散射光符合瑞利散射方程。在GPC样品检测浓度(极稀)条件下,当趋近于0度角检测散射光时,通过瑞利散射方程我们得到:
![](data:image/png;base64,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)
其中Rθ|θ→0是瑞利比,代表样品散射光强度,K’是常数,c是浓度,Mw是分子量
凝胶渗透色谱GPC设备中,经常使用示差RI检测器和光散射检测器连用,RI检测器提供每个分离组分的浓度信息,而光散射检测器检测散射光强,二者配合使用,检测每一个流出组分的分子量信息。
光散射检测器的使用,使得测试摆脱了对于标准样品、校正曲线的依赖,并且其得到的分子量和分子量分布更加准确的和高分子的各种性能关联起来。
3. 粘度检测器
在线粘度检测器被设计为惠斯通桥的结构。
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" />
其原理是测定样品溶液通过四毛细管桥所产生的压力差,从而得到每个被分离的组分的增比粘度,再通过浓度检测器RI得到的组分浓度,我们可以计算出高分子的特性粘度,或者说分子密度的倒数:
![](data:image/png;base64,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)
通过特性粘度,我们可以得到高分子的:特性粘度(IV),流体力学半径 Rh(可小于1nm),Mark-Houwink曲线K和a值,分子结构信息,高分子构象信息(链折叠),高分子的支化度和支化频率。