0000000001062024

AUTHOR

G. Barletta

showing 2 related works from this author

Bowel wall thickening: inquire or not inquire? Our guidelines

2018

Introduction Bowel wall thickening is not an uncommon finding among patient undergoing abdomen CT scan. It may be caused by neoplastic, inflammatory, infectious or ischaemic conditions but also be a normal variant. Although specific radiologic patterns may direct to a precise diagnosis, occasionally misidentification may occur. Thus, in the absence of guidelines, further and not always needed diagnostic procedures (colonoscopy, esophagogastroduodenoscopy or capsule endoscopy) are performed. Patients and methods We conducted a retrospective study on data collected from May 2016 to June 2017. We selected 40 adult patients, admitted in Emergency Department with "abdominal pain" and undergone a…

AdultMalemedicine.medical_specialtyAbdominal painColorectal cancerColonoscopyEndoscopy Gastrointestinallaw.inventionDiverticulitis Colonicbowel wall - CT scan03 medical and health sciencesYoung Adult0302 clinical medicineCapsule endoscopylawIschemiamedicineHumansAgedGastrointestinal NeoplasmsRetrospective StudiesAged 80 and overmedicine.diagnostic_testbusiness.industryEsophagogastroduodenoscopyStomachCancerMuscle SmoothDiverticulitisMiddle Agedmedicine.diseaseColitisEnteritisEndoscopyAbdominal PainIntestinesSettore MED/18 - Chirurgia Generale030220 oncology & carcinogenesisGastritis030211 gastroenterology & hepatologyFemaleOriginal ArticleRadiologymedicine.symptomEmergenciesbusinessTomography X-Ray Computed
researchProduct

Bifurcation phenomena for the positive solutions of semilinear elliptic problems with mixed boundary conditions

2016

We consider a parametric semilinear elliptic equation with a Cara-theodory reaction which exhibits competing nonlinearities. It is "concave" (sub-linear) near the origin and "convex" (superlinear) or linear near $+\infty$. Using variational methods based on the critical point theory, coupled with suitable truncation and comparison techniques, we prove a bifurcation-type theorem, describing the set of positive solutions as the parameter varies.

Positive solutionTruncationCerami conditionMixed boundary conditionMountain pass theoremBifurcation-type theorem
researchProduct