| Literature DB >> 32172190 |
Feng Ye1, Ping Yu2, Na Li3, Anli Yang4, Xinhua Xie5, Hailin Tang6, Peng Liu7.
Abstract
BACKGROUND: Invasive micropapillary carcinoma (IMPC) is a rare histological subtype of breast cancer. The outcome of IMPC remains controversial; we conducted a meta-analysis of propensity score matching (PSM) studies to evaluate the prognostic difference between IMPC and invasive ductal carcinoma (IDC).Entities:
Keywords: Breast cancer; Invasive micropapillary carcinoma; Meta-analysis; PSM study; Prognosis
Mesh:
Year: 2020 PMID: 32172190 PMCID: PMC7375573 DOI: 10.1016/j.breast.2020.01.041
Source DB: PubMed Journal: Breast ISSN: 0960-9776 Impact factor: 4.380
Fig. 1The PRISMA flow diagram.
Characteristics and matching variables of eligible studies.
| Study | Publication year | Original data source | Investigation period | Propensity-matching variables |
|---|---|---|---|---|
| Liu | 2014 | Fudan University Shanghai Cancer Center (FUSCC) | 2005.8–2008.3 | |
| Yu | 2015 | Korean Radiation Oncology Group (KROG) | 1999.1–2011.11 | year of surgery, |
| Yu | 2010 | Samsung Medical Center | 1999.1–2007.12 | year of surgery, |
| Vingiani | 2013 | European Institute of Oncology of Milan | 2000–2009 | year of surgery, |
| Hao | 2018 | Fudan University Shanghai Cancer Center (FUSCC) | 2008.1–2012.10 | |
| Chen | 2017 | SEER databse of US National Cancer Institute | 2001.1–2013.12 | year of surgery, |
| Hua | 2018 | Beijing Hospital | 2008–2016 | |
| Yoon | 2019 | Asan Medical Center | 2007.1–2012.12 |
Survival data of eligible studies.
| Study | Sample size after PSM | IMPC component | TNM stage | Median follow-up time (months) | Survival data | |||||
|---|---|---|---|---|---|---|---|---|---|---|
| IMPC | IDC | OS | BCSS | RFS | LRRFS | DMFS | ||||
| Liu | 51 | 102 | mixed | I,II,III | 51 | 84.3%vs78.4% (P = 0.606) | ||||
| Yu | 267 | 267 | mixed | I,II,III | 59 | 97.7%vs95.7% (p = 0.67) | 85.5%vs91.5% (p = 0.007) | 92.3%vs95.4% (p = 0.03) | ||
| Yu | 72 | 144 | mixed | I,II,III | 45 | 86.0%vs87.7% (P = 0.18) | 68.2%vs81.4% (P = 0.046) | 84.7%vs94.4% (P = 0.0024) | 78.1%vs79.3% (P = 0.87) | |
| Vingiani | 49 | 98 | pure | I,II,III | 51 | 93.5%vs94.3% (P = 0.80) | 75.5%vs81.6% (P = 0.48) | |||
| Hao | 324 | 324 | mixed | I,II,III | 56.5 | 93.7%vs96.4% (p = 0.752) | 92.0%vs94.1% (p = 0.578) | |||
| Chen | 984 | 984 | mixed | I,II,III | 64 | 91.2%vs82.8% (p < 0.0001) | 95.5%vs89.2% (p < 0.0001) | |||
| Hua | 47 | 93 | mixed | I,II,III | 40 | 88.3%vs74% | 66.6%vs63.4% NS | |||
| Yoon | 308 | 308 | mixed | I,II,III | NS | 94.6%vs95.1% (P = 0.335) | 93.4%vs96.0% (P = 0.016) | 95.7%vs98.6% (P = 0.168) | 95.1%vs96.7% (P = 0.017) | |
NS: not shown.
Fig. 2Forrest plot for OS. (2A) summarized OR using a fixed-effect model, (2B) summarized OR using a random-effect model.
Fig. 3Forrest plot for RFS. (3A) summarized RFS using a fixed-effect model, (3B) summarized RFS using a random-effect model.
Fig. 4Forrest plot for RFS and OS in sub-analysis using age, node status, HR status and HER-2 status as matching variables. (4A) summarized RFS using a random -effect model, (4B) summarized OS using a random-effect model.
Fig. 5Forrest plot for RFS and OS in sub-analysis using age, node status, HR status, HER-2 status and LVI as matching variables. (5A) summarized RFS using a random -effect model, (5B) summarized OS using a random-effect model.
Fig. 6Forrest plot for LRRFS.