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- 저자 : Ankit Shukla (검색결과 2 건)
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Ankit Shukla,Senthil Gnanasekaran,Raja Kalayarasan,Biju Pottakkat 대한내시경로봇외과학회 2022 Journal of Minimally Invasive Surgery Vol.25 No.4
Purpose: Robotic surgery for pancreatic diseases is currently on the rise, feasible, well-accepted, and safe. Frequently performed procedures in relation to pancreatic diseases include distal pancreatectomy and pancreatoduodenectomy. The literature commonly describes robotic lateral pancreaticojejunostomy; however, data on robot-assisted Frey’s is scarce. Methods: We herein, describe our series and technique of robot-assisted Frey’s procedure at our tertiary care center between November 2019 and March 2022, and its short-term outcomes in comparison to the open Frey’s. Patients with chronic pancreatitis having intractable pain, dilated duct, and no evidence of inflammatory head mass or malignancy were included in the study for robot-assisted Frey’s. Results: In our study, out of 32 patients, nine patients underwent robot assisted Frey’s procedure. The duration of surgery was significantly longer in robotic group (570 minutes vs. 360 minutes, p = 0.003). The medians of intraoperative blood loss and postoperative analgesic requirement were lower in robotic group, but the difference was not statistically significant (250 mL vs. 350 mL, p = 0.400 and 3 days vs. 4 days, p = 0.200, respectively). The median length of hospital stay was shorter in the robotic group, though not significant (6 days vs. 7 days, p = 0.540). At a median follow-up of 28 months, there was no significant difference in the postoperative complications and short-term outcomes between the two groups. Conclusion: Robotic surgery offers benefits of laparoscopic surgery in addition it has better visualization, magnification, dexterity, and ergonomics. Frey’s procedure is possible robotically with acceptable outcomes in selected patients.
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Jana, Ranjan Kumar,Pal, Ankit,Shukla, Ajay Kumar Korean Mathematical Society 2021 대한수학회논문집 Vol.36 No.1
This paper devoted to obtain some fractional integral properties of generalized Bessel function using pathway fractional integral operator. We also find the pathway transform of the generalized Bessel function in terms of Fox H-function.
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