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Ritu Nagpal, Chetan Shakkarwal, Rinky Agarwal, Rahul Kumar Bafna, Prafulla Kumar Maharana, Namrata Sharma Cataract, Cornea & Refractive Surgery Services, Dr. Rajendra Prasad Centre for Ophthalmic Sciences, All India Institute of Medical Sciences, New Delhi, IndiaCorrespondence: Namrata SharmaCataract, Cornea & Refractive Surgery Services, Dr. Rajendra Prasad Centre for Ophthalmic Sciences, All India Institute of Medical Sciences, New Delhi, IndiaTel +91-11-26593144Email namrata.sharma@gmail.comPurpose: To quantitatively analyze the dimensions of the gap between the intraocular lens (IOL) and the posterior capsule using microscope-integrated optical coherence tomography (MIOCT).Setting: Institutional.Design: Prospective, interventional.Methods: A total of 105 eyes of 105 consecutive patients planned for phacoemulsification with IOL implantation were enrolled. At the end of surgery, the gap between the IOL and the posterior capsule (IOL-PC gap) was measured using MIOCT (RESCAN). The same gap was reassessed at 1 week follow-up visit using the Visante-OCT system. The cases were sub-grouped based on the grade of cataract, IOL material, size and design and were analyzed to look for any difference in the IOL-PC gap both intraoperatively and postoperatively.Results: The IOL-PC gap could be successfully measured intra-operatively in all cases, using the RESCAN. The mean gap at the end of phacoemulsification was 385.08± 264.58 μm, and at one week follow up this was 120.83± 95.13 μm.Conclusion: MIOCT may be successfully used to quantify the dimensions of the gap between the IOL and the posterior capsule. It can be used as a potential tool to further understand the dynamics of the IOL-PC space and to assess the impact of various IOL and non-IOL parameters implicated in the causation of posterior capsule opacification.Keywords: cataract surgery, intraocular lens-posterior capsule gap, microscope-integrated optical coherence tomography, spectral domain optical coherence tomography, RESCAN

A major open problem in the theory of twisted commutative algebras (tca’s) is proving noetherianity of finitely generated tca’s. For bounded tca’s this is easy; in the unbounded case, noetherianity is only known for Sym (Sym 2(C∞)) and Sym (⋀ 2(C∞)). In this paper, we establish noetherianity for the skew-commutative versions of these two algebras, namely ⋀ (Sym 2(C∞)) and ⋀ (⋀ 2(C∞)). The result depends on work of Serganova on the representation theory of the infinite periplectic Lie superalgebra, and has found application in the work of Miller–Wilson on “secondary representation stability” in the cohomology of configuration spaces.