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Graft Survival

Graft Survival refers to the ability of a transplanted tissue or organ to function and survive within the recipient's body.
This critical measure determines the success of procedures like organ transplantation, skin grafts, and stem cell therapies.
Factors affecting graft survival include immune system response, surgical techniques, and post-operative care.
Optimizing graft survival is essential for improving patient outcomes and reducing the need for repeat transplantations.
Researchers can leverage PubCompare.ai's powerful AI-driven protocol comparison platform to identify the most effective approaches and advance their graft survival studies.

Most cited protocols related to «Graft Survival»

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Publication 2015
Diagnosis Discrimination, Psychology Gender Graft Survival Hypersensitivity Liver Cirrhosis Liver Transplantations Patients Transplantation
We followed the TRIPOD (Transparent Reporting of a Multivariable Prediction Model for Individual Prognosis or Diagnosis) statement (supplementary methods) for reporting the development and validation of the multivariable prediction model.21 (link) We describe continuous variables by using means and standard deviations or medians and interquartile ranges. We compared means and proportions between groups by using Student’s t test, analysis of variance (Mann-Whitney test for mean fluorescence intensity), or the χ2 test (or Fisher’s exact test if appropriate). We used the Kaplan-Meier method to estimate graft survival. The duration of follow-up was from the patient’s risk evaluation (starting point) to the date of kidney allograft loss or the end of the follow-up (31 March 2018). For patients who died with a functioning allograft, allograft survival was censored at the time of death as a surviving or functional allograft.22 (link)
In the derivation cohort, we used univariable Cox regression analyses to assess the associations between allograft failure and clinical, histological, functional, and immunological factors measured at the patient’s risk evaluation (see above). We used the log graphic method to test hazard proportional assumptions. The factors identified in these analyses were thereafter included in a final multivariable model.
We confirmed the internal validity of the final model by using a bootstrap procedure, which involved generating 1000 datasets derived from resampling the original dataset and permitting the calculation of optimism corrected performance estimates.23 (link) We tested the centre effect in stratified analyses. We investigated potential non-linear relations between continuous predictors and graft loss by using fractional polynomial methods (see supplementary methods).
We assessed the accuracy of the prediction model on the basis of its discrimination ability and calibration performance. We evaluated the discrimination ability (the ability to separate patients with different prognoses) of the final model by using Harrell’s concordance index (C index) (see supplementary methods).24 (link) We assessed calibration (the ability to provide unbiased survival predictions in groups of similar patients) on the basis of a visual examination of the calibration plots by using the rms package in R. We used the SurvIDINRI package in R to calculate net reclassification improvement for censored survival data.25 (link)
26 (link) We then evaluated the external validity of the final model in the external validation cohorts, including discrimination tests and model calibration as mentioned above.
We calculated a risk prediction score (integrative box risk prediction score—iBox) for each patient according to the β regression coefficients estimated from the final multivariable Cox model. Allograft survival probabilities are given at three, five, and seven years after iBox risk evaluation. The seven year post-transplant iBox risk assessment was guided by the median follow-up after iBox risk assessment of 7.65 (interquartile range 5.39-8.21) years.
We used R version 3.2.1 foe all analyses and considered P values below 0.05 to be significant; all tests were two tailed. Details of the interpretation of important statistical concepts are given in the supplementary methods.
Publication 2019
Allografts Diagnosis Discrimination, Psychology Fluorescence Grafts Graft Survival Health Risk Assessment Immunologic Factors Kidney Optimism Patients Prognosis Student
Hindlimb ischemia was induced by ligating the femoral artery of male NOD SCID mice (10 ). The animals were assigned to receive intramuscular (IM) injection into the gastrocnemius muscle of either saline, hiPSC-ECs, or human fibroblasts. On subsequent days, animals were injected with D-luciferin, and bioluminescence imaging(BLI) was performed to assess cell survival and location (11 (link)). Perfusion of the ischemic and non-ischemic hindlimb was assessed using laser Doppler spectroscopy. At the end of the study period, the gastrocnemius tissue was harvested, snap frozen in O.C.T. compound for cryosectioning, and stained using a mouse-specific CD31. Capillary density was assessed by counting the number of capillaries in 5 high-powered fields in each of 4 tissue sections and expressing the data as capillaries/mm2 (11 (link)). Survival of transplanted cells was visualized by staining with a vWF Ab that reacts with both murine and human capillaries. The hiPSC-ECs were detected by their coexpression of GFP and vWF. The transplanted cells were also detected using a human specific VE-cadherin Ab. All animal studies were approved by our Administrative Panel on Laboratory Animal Care.
Publication 2011
Animals Animals, Laboratory cadherin 5 Capillaries Cells Cell Survival Cell Transplants Femoral Artery Fibroblasts Freezing Graft Survival Hindlimb Homo sapiens Human Induced Pluripotent Stem Cells Intramuscular Injection Ischemia Luciferins Males Mice, Inbred NOD Mus Muscle, Gastrocnemius Perfusion Saline Solution SCID Mice Spectrum Analysis Tissues
The CT images used for this study were those typically termed “high resolution”: non-volumetric 1 mm slices with 10 mm spacing with a sharp kernel image reconstruction obtained without the administration of intravenous contrast. Using a previously described automated technique, the lung was segmented from the surrounding tissue [21 (link)]. The axial images were then visually inspected and manually edited as needed to correct inaccurate segmentations.
For the densitometric evaluation, the histogram of distribution of the density of each voxel within the lung was plotted as shown in Fig. 1, and the skewness, kurtosis, and the mean of that distribution (mean lung density, MLD) were measured. In addition, the percentage of the total volume of tissue that had a density between -250 Hounsfield units (HU) and -600 HU was recorded as the percent high attenuation area (HAA%) [22 (link)].

a Representative images from subjects with less severe (Patient 1) and more severe (Patient 2) visual evidence of IPF. b Histograms of distribution of the number of voxels on the y axis for each tissue density in Hounsfield Units on the x axis. c Summary statistics and selected pulmonary function test parameters for each subject. Abbreviations: mean lung density (MLD)

Full details regarding the local histogram based objective quantification of the volume of radiographic feature subtypes are available in the (Additional file 1). Briefly, we used both the properties of the local tissue and the distance from the pleural surface to determine a radiographic feature subtype for every portion of the lung [18 (link), 19 , 23 ]. First, in order to train the subtype identification tool, a single expert placed a total of 3357 fiducials, in 30 randomly selected subjects, on the following radiographic subtypes: normal, interstitial (reticular, centrilobular nodule, linear scar, nodular, subpleural line, ground glass and honeycombing), and emphysematous (centrilobular and panlobular) as shown in Fig. 2.1 This was done to build a library of points to be used as tissue classifiers. Regions of interest consisting of 30 by 30 in-plane voxels were built around these training points, and both the local histogram information and distance from the pleural surface were used to create a tissue classification vector for each region [18 (link), 19 ]. After the training process was completed, the feature vectors of all of the 30 by 30 in-plane voxel regions within the lungs of each of the subjects were classified into tissue subtypes based on their similarity to the training data as shown in Fig. 3.

a Sample slice for CT scan of a subject. b The same sample slice from a subject CT scan showing placement of fiducials for the training of the local histogram based objective method. Abbreviations: ground glass (GG), honeycombing (Hon), reticular (Ret), computed tomography (CT)

a Representative CT images from subjects with less severe IPF (patient 1) and more severe IPF (patient 2). b Overlay of categorization of lung parenchyma into radiographic subtypes using the local histogram analysis and distance based analysis for each subject. c Legend for radiographic subtypes

Kaplan Meier survival curves for transplant free survival for the densitometric CT measures. a HAA%, b MLD, c skewness, d kurtosis. Abbreviations: percentage of high attenuation area (HAA%), mean lung density (MLD)

The total percentage of all of the interstitial features (objective interstitial score, interstitial%) was then determined by combining the reticular, centrilobular nodule, linear scar, nodular, subpleural line, ground glass and honeycombing subtype volumes and dividing by the total volume of all tissue types (normal, interstitial and emphysematous). The percentage of interstitial disease made up of by honeycombing (honeycombing%) was determined by dividing the volume of the honeycombing subtype by the total volume of all of the interstitial subtypes. Due to the exploratory nature and small size of this study, subjects used in the training set were not excluded from the final analysis.
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Publication 2017
cDNA Library Cicatrix Cloning Vectors Conditioning, Psychology Densitometry Epistropheus Graft Survival Histocompatibility Testing Intravenous Infusion Lung Patients Pleura Pulmonary Emphysema Radiography Radionuclide Imaging Tests, Pulmonary Function Tissues X-Ray Computed Tomography

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Publication 2017
Abdominal Cavity Allografts Aorta Aortas, Abdominal Blood Circulation CD274 protein, human Cells Cell Transplants Corn oil Coronary Vessels Cytotoxic T-Lymphocyte Antigen 4 Donors Eosin Flow Cytometry Grafts Graft Survival Heart Heart Transplantation IL2RA protein, human interferon regulatory factor 4, human Ligation Males Microscopy Monoclonal Antibodies Mus Palpation Pulmonary Artery Pulse Rate RAG-1 Gene Silk Surgical Anastomoses Sutures T-Lymphocyte trametinib Vena Cavas, Inferior

Most recents protocols related to «Graft Survival»

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Publication 2023
Graft Survival Patients
Continuous data with normal distribution are expressed with means and standard deviations, whereas continuous data with a non-normal distribution are presented with medians and interquartile ranges (IQR). Analysis was performed using the pandas library v. 1.4.5 in Python 3.8.2.21 The association between transplantation method and survival was estimated using hazard ratios generated with a Cox Proportional-Hazards model implemented with the coxph function from the R library survival v. 3.4-0.22 We constructed two models, the first an unadjusted analysis without potential confounders, the second an analysis adjusted for donor and recipient ages, and cold ischaemic times, as these factors are reported to have the greatest impact on heart transplant survival. Timepoint survival probability estimates were calculated using the log (−log) transformation of the Kaplan-Meir survival curve as implemented in the lifelines library, and group-comparisons for these were performed using the log-rank test from the lifelines library in Python.23 The same method was used to compare CS and ESMP groups, with other group comparisons using the Wilcoxon rank sum test for continuous data and the Fisher's exact test for categorical data. Statistical significance for the primary outcome was set at a 5% level.
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Publication 2023
cDNA Library Donors Graft Survival Heart Heart Transplantation Python Transplantation
The study outcomes were patient survival (PS) and death-censored graft survival (DCGS) following KT. DCGS was defined as time to re-transplantation or dialysis reinstatement, whichever came first. Recipient HCV status is reported but not necessarily confirmed or assessed at transplant. HCV+ status was defined as HCV Ab+ or HCV nucleic acid test (NAT) positive, while HCV- was defined as HCV Ab- without HCV NAT+.
Publication 2023
Dialysis Graft Survival Nucleic Acids Patients Transplantation
Our three outcomes of interest are defined as follows:

Primary outcome: death-censored graft survival [24 , 25 ] calculated from the date of transplantation to the date of irreversible graft failure by return to dialysis (or retransplantation). Death with a functioning graft is considered as a competing risk.

Secondary outcomes: quality of life (self-reported overall health) at 12 months with the EQ-VAS [26 (link)–28 (link)] and kidney disease progression with eGFR slope [ml/min per 1.73m2/year] assessed using the first two eGFR follow-up measurements (6 and 12 months) calculated according to the Chronic Kidney Disease Epidemiology Collaboration (2021 CKD-EPI) [29 (link)] which is based on serum creatinine, age, and sex.

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Publication 2023
Creatinine Dialysis Disease Progression EGFR protein, human Grafts Graft Survival Kidney Kidney Diseases Serum Transplantation
For the primary outcome graft survival (time-to-event data), we will use a Fine & Gray model which is an extension to the Cox model to address competing risks using the functions coxph() and finegray() from the survival package [37 , 38 ]. Our research question is focused on the direct assessment of the actual risk. Thus, a regression model that directly acts on cumulative incidence function (CIF) is to be preferred over cause-specific hazards in the context of prediction, the estimation of absolute risks, and clinical decision making [39 –42 (link)]. For the secondary outcomes, quality of life and eGFR slope (continuous data), we will use two linear mixed models.
Dependencies in the data (kidney allografts from the same donor and retransplanted recipients) will be addressed as follows: as the function coxph() only supports a single cluster term, we will use exploratory analyses to determine which is more important of donor ID or recipient ID. A cluster term in the Fine & Gray model and a random intercept term in the mixed model will then account for dependencies in the data.
After we fitted a model using the a priori selected candidate predictors (Table 2), we perform model reduction with backward elimination using the Akaike information criterion (AIC) [43 (link)]. This step is repeatedly done using bootstrap resampling [44 (link), 45 (link)], and candidate predictors are required to be retained in > 50% of the bootstrap samples.
Throughout model development, we will perform the following model diagnostics:

Investigating potential nonlinear relationship between continuous variables and the outcome with restricted cubic splines

Checking multicollinearity among predictors (using variance inflation factor; VIF)

Checking proportional hazards assumption with Schoenfeld residuals

Inspection of residuals, i.e., residuals vs. fitted values, comparing residual variance across study centres, and Q-Q plots

Coefficient estimates of the predictors and 95% CIs will be determined and discussed with the expert group for clinical interpretability.
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Publication 2023
Allografts Cuboid Bone Diagnosis Donors EGFR protein, human Graft Survival Health Risk Assessment Kidney SERPINA3 protein, human

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More about "Graft Survival"

Graft Survival is a critical measure in procedures like organ transplantation, skin grafts, and stem cell therapies.
It refers to the ability of a transplanted tissue or organ to function and survive within the recipient's body.
Factors affecting graft survival include immune system response, surgical techniques, and post-operative care.
Optimizing graft survival is essential for improving patient outcomes and reducing the need for repeat transplantations.
Researchers can leverage powerful AI-driven protocol comparison platforms like PubCompare.ai to identify the most effective approaches and advance their graft survival studies.
These tools can help researchers easily locate and compare protocols from literature, pre-prints, and patents, ensuring they find the most effective protocols and products to drive their research forward.
Evaluating graft survival is a key part of many medical studies, and researchers often use statistical software like GraphPad Prism, SPSS, and SAS to analyze their data.
GraphPad Prism, available in versions 5, 6, 7, and 8, is a popular choice for visualizing and analyzing graft survival data.
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SAS version 9.4 is another commonly used software for advanced statistical modeling and survival analysis related to graft survival.
By leveraging the insights gained from MeSH term descriptions and powerful AI-driven protocol comparison platforms, researchers can optimize their graft survival studies and drive breakthroughs in areas like organ transplantation, skin grafting, and stem cell therapies.
This can lead to improved patient outcomes and reduced need for repeat procedures, ultimately advancing the field of regenerative medicine.