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PERITONEAL DIALYSIS

Q.641. How to estimate the adequacy of peritoneal dialysis?


 PERITONEAL DIALYSIS


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Q.641. How to estimate the adequacy of peritoneal dialysis?

A. Ssc: (Minimal total Small Solute Clearance) target values:  minimal weekly target clearance (Kt/V urea & Cr. cl.) have been published by U.S. & international societies. A general consensus prev. recmm. target weekly DX. dose are not needed, wch may unnecessarily 🠞 transferred to HDX because of inadequate DX. é PD. ADEMEX study & Hong Kong trial hv shown: using standard P.D. regimens, attempts to maintain prev. recmm.: Ssc goals are not necessary. NKF-KDOQI 2006 guidelines revised the minimal delivered Ssc goals: Ptn. é Kru (considered signif. if ur. vol. >100 mL/d.👈) the minimal "delivered" dose of Ssc shd be total (PD & Kru) Kt/Vurea of at least 1.7/w..Ptn. without Kru (insignif. if urine volume is <100 mL/d.), minimal "delivered" dose of Ssc shouldd be at least 1.7/w. European Best Practices Guidelines 2005 suggest: minimum wkly target Kt/Vurea of 1.7.
The recmm. minimal delivered total Ssc of Kt/Vurea shd be at least 1.7/w. for CAPD. Measures preserving Kru is recommended. The minimal delivered total Ssc recomm. in the new guidelines are correct based on current evidence.
A requirement for higher values may be most applicable in U.S., a country in which higher adequacy goals may be necessary for a relatively older & sicker ptn..In addition, higher values may be necessary in those eating more protein who may have a metabolic need for relatively higher Ssc rates. In U.S., target doses sufficiently above minimum threshold to ensure minimum level of DX. dose , delivered to all ptn. target Kt/Vurea = 1.8/w..  
Automated P.D.: No prospective trials available & looking at relative risk of death in relationship to dose in APD . The 2006 K/DOQI work group: the higher targets previously recommended are not required é APD. Minimal dose of Kt/V urea should be 1.7/w. for APD. Once ptn is anuric , he should undergo 24 h./d. PD to optimize middle molecular wt solute clearance. This’s because randomized trials hv only evaluated 24 h./d. PD. Calculation of solute clearance: Weekly Kt/Vurea cn be estimated fr. the foll.: daily Pr. urea clearance (Kt)= sum of product of all drain volume (Pr.+ Kru) + ratio of urea conc. in the drained Dzt or urine to tht in pl. (D/P urea). If there’s significant Kru (residual kidney vol.:>100 mL/d.), both Pr. & residual R. components of Ssc are used in calculation.
Fluid balance:🠝 body fluid 🠝 M.R. in P.D.. Fluid overload shd be evaluated & adjust P.D. prescription. To improve vol. status: [🠋dietary sod.; loop diuretics é signif. Kru; and/or change U.F. profile of long dwell or use aother osmotic agents].  


Q.642. What are the problems with solute clearance & U.F. in continuous P.D.?

A. Ch. P.D. can be complicated by : inadequate “solute” clearance or 🠋U.F..    

(1) Inadequate solute clearance:= [increased BUN & pl. cr. or app. of uremic Sms despite seemingly successful PD]. It may be caused by poor compliancehigh protein intake or hypercatabolic state, or 🠋intrinsic P.M. permeability. These causes cn be distinguished by PET. Initial ttt more intensive DX., achieved by 🠝 volume of inflow Dzt/exchange. If failed transfer to H.DX..

(2) Impaired U.F.: ch.ch. by persistently low drain vol. after 4 h. of dwell. It’s caused by 🠝 Pr. solute transport, wch may be transient, due to Ac. peritonitis, or sustained, often due to repeated episodes of peritonitis. Ptn é 🠋 U.F. may be ttted by shortening dwell time, or by using more freq. hypertonic exchanges. Other options: instillation of icodextrin Dzt., or use of diuretics in ptn. é Kru. Occ. ptn é U.F. failure may require maintenance H.DX. via temporary C.V. cath..

Combination of N. or low solute transport & low drain volumes sugg. Pr. cth. malfunction, extra-Pr. Dzt. leakage, enhanced absorption by Pr. lymphatics or 🠋 in U.F. Co.. A dcr. U.F. Co. is rare, and may occur in conjunction é SEP.


Q.643. How to increase K/t.V. in P.D. patients?

   A. Three tools to incr. K/tv.:        👌 
                    
(1) 🠝 No. of dwells. (Dwell = Exchange frequency).
(2) 🠝 Size of dwells.
(3) Use Icodextrin é day time.


Q.644. What is Quantum?  !     What is Adequest?  !

A. Quantiam: a device to check No. of dwells to check ptn. compliance in P.D.
A. Adequest: a formula developed by Baxter for evaluation of P.D adequacy.


Q.645. What is PET (Peritoneal equilibration test)?

A. PET = [a semi-quantitative assess. of Pr. Membrane” transport function”. ]  Ratio of solute conc. in Dzt & plasma (D/P ratio) at sp. times (t) dur. dwell signifies the extent of solute equilibration. Four categories are recognized: ✌ ✌
1)   High Transporter Rapid Loss of concentration gradient.
2)   High Average.
3)   Low Average.
4)   Low transporter.

Q.646. How & when to do PET?
PET is a highly reproducible procedure  consisting of 4 h. DX. exch. é DX. solution. The standardized test measures Dzt Cr. & glucose at 0, 2 & 4 h. of dwell & S.Cr. & glucose at any time dur. the test. We perform a PET 1-2 w. after initiation of P.D., as a baseline value.      
Clinical applications: to classify Pr. membrane func. & assess reasons underlying inadequate DX. or UF. To best assess UF failure, some recommend : modified PET 🠞 2.5 % dextrose + 4.25% dextrose 🠞 maximal osmotic drive. With this test, failure: defined as [U.F. volume <400mL] after a 4 h. dwell with 2 L. of 4.25 % dextrose (3.86 % glucose). It’s not customary to perform a PET dur. or after episode of peritonitis as Ac. changes us. reversed after recovery.

Q.647. How frequent are abdominal hernias occurring in continuous P.D.?

A. Hernia rates in P.D. are currently rep.: 0.06-0.08 /ptn./y. Pathophysiology: Principal risk f. for hernia formation reflect anatomic, hydrostatic, or metabolic f.s. Sm.s incl. [painless swelling é different sites, discomfort or disfigurement & problems related to hernia complc.]. Migration of pr. fluid into other body structures can 🠞 either abdominal wall or genital edema. More serious complc. are rare but incl.: small bowel obstruction & intestinal incarceration and/or strangulation.


Measures taken pre- & post-operative to 🠟 risk of hernia & Dzt. leaks incl.: evaluation & repair of existing hernias, the location & procedures used for P.D. cth. Placement & methods to 🠟 intra-abd. pressure in post-op. period. Ptns developed hernia after initiation of PD shd undergo elective repair. Use of a polypropylene mesh prosthesis 🠞🠟risk of post-op. hernia. Low-vol. supine P.D. can be resumed several d.s after repair. TTT of Dzt. leak varies in ptn. é or without associated hernia. ttt of an uncomplc. Dzt. leak (é no associated hernia) cn initially be ttt.ed by temporarily stopping PD, changing to low vol., supine, or dry day PD, or by short term transfer to HDX. ttt of recurrent leaks depends on location & etiology of the leak.


Q.648. what is the role of P.D. in treatment of acute kidney injury (ARF)?

A. PD is an overlooked procedure for dialytic support in AKI, Ac. PD remains a viable option for ttt of selected ptn. é AKI. This’s esp. true for hemodynamically compromised or hv sev. coagulation abn. or when other modalities are not readily available. Compared é other available modalities, PD hs several adv. as a RRT in AKI. These incl.:[Wide availability, ease of performance & access placement, ability to remove large amounts of fluid in hemodynamically unstable ptn, easy & gradual correction of acid-base & electrolyte imbalance, no need for anticoagulation and highly biocompatible]. There’re No. of indications & C.I. for Ac. PD in AKI. Most are only relative indications or relative C.I. for the technique. Ac. PD cn be performed intermittently or continuously (depending upon: desired fluid & solute removal) & either manually or APD. Ac. manual PD is us. performed by nurs-es. By comparison, automated device or cycler 🠟 the need for constant nursing supervision. Standard Ac. PD prescription including: {length of session, Dzt. Composition, exchange vol., inflow & outflow (drain) periods, dwell time, No. of exchanges, Dzt additives & adjusting fluid balance}.


Q.649. What are the complications associated with acute PD?
A. Acute P.D. complcation, some are serious, life-threatening, many are preventable:                 

I. Mech. complications: Mostly not serious, but may🠟DX. Efficiency, which including.:
1)   Abdominal Pain/discomfort: Mild abd. pain/discomfort is common & us. 2ndry to abdominal distention. Moderate/sev. pain us. due to  cth.-related complc. or infc. .
2)   Intraabd. hge: Mild bleeding is frequent & can be obs. é cth. placement. However, severe intraabd-ominal hge hs bn rep. fr. cth., partic. semirigid Ac. cth.
3)   Leakage: is common & ttt.: 🠟 exchange vol. for 1st 24 h. Temporary cessation of PD may be necessary &  bowel evacuation cn mitigate the problem.
4)   Inadequate drainage: usually due to 🠟 bowel motility. Bowel cathartics improve drainage, while manipulation of cth. may occasionally be necessary.
5)   Bowel perforation: Observed é semirigid Ac PD cth.Severe abdominal pain, blood-tinged Pr. effluent, intraabd. hge & (rarely) shock. Bowel/fecal material can be noted é effluent Dzt., ttt.: [Cessation of PD., cath. removal, i.v. A.B. & bowel repair].
II. Infc. complic.: Common, esp. peritonitis, which can be significant dcrease by maintaining sterile precautions during cth. placement & preventing contamination during ex-changes. Leaking Dzt predisposes to peritonitis. Puncture site abscess can result from bedside placement of Ac. PD cth., esp. missed attention to sterile technique.                                                                                                                                         

 III. Pulmonary” complications:
1)   Basal atelectasis & pneumonia: cn result from 🠉 IAP associated é Ac. PD. inadequate lung expansion & stasis of secretions.
2)   Pl. effusion: fluid migration  👉 to thoracic cavity, hydrothorax, cn occ. é  diaphragmtic defect or its lymphatics Rt. sided eff.(most common). 🠟 IAP by🠟exchange vol. & using supine position wil help. Pleurodesis rarely required.

3)   Aspiration : 🠉intraPr. pressure predisposes to GERD 🠉risk of aspiration.

IV. CVS. complications:
1.    Hypovolemia: due to excessive U.F.
2.    Cardiac arrhythmias: due mostly to electrolyte & metabolic disturbances, or diaphragmatic elevation.
V. Metabolic complications:
1)   Hyperglycemia.
2)   Hypernatremia.
3)   Hypoglycemia.
4)   Hypokalemia: Standard PD solutions do not contain K+, add K+ to Dzt.
VI. Protein loss: May exceed 5 g/d.. which incr. by aggressive U.F. & infection.




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Hemodialysis,21,My Publications,2,Peritoneal dialysis,14,Prevention of renal failure,61,Renal face,43,Renal Transplantation,49,TOP RECENT,37,
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Q.641. How to estimate the adequacy of peritoneal dialysis?
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https://www.fedokidney.com/2020/10/peritoneal-dialysis_7.html
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https://www.fedokidney.com/
https://www.fedokidney.com/2020/10/peritoneal-dialysis_7.html
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