Results 1 to 10 of about 133 (93)
A reverse Mulholland-type inequality in the whole plane [PDF]
We present a new reverse Mulholland-type inequality in the whole plane with a best possible constant factor by introducing multiparameters, applying weight coefficients, and using the Hermite–Hadamard inequality.
Jianquan Liao
exaly +4 more sources
On a more accurate Hardy-Mulholland-type inequality [PDF]
By using the way of weight coefficients, the technique of real analysis, and Hermite-Hadamard’s inequality, a more accurate Hardy-Mulholland-type inequality with multi-parameters and a best possible constant factor is given.
Bicheng Yang
exaly +4 more sources
On a new discrete Mulholland-type inequality in the whole plane [PDF]
A new discrete Mulholland-type inequality in the whole plane with a best possible constant factor is presented by introducing multi-parameters, applying weight coefficients, and using Hermite–Hadamard’s inequality.
Bicheng Yang, Qiang Chen
doaj +2 more sources
On a reverse Mulholland-type inequality in the whole plane with general homogeneous kernel
By using the idea of introducing parameters and weight coefficients, a new reverse discrete Mulholland-type inequality in the whole plane with general homogeneous kernel is given, which is an extension of the reverse Mulholland inequality. The equivalent
Ricai Luo
exaly +2 more sources
Risk Factors for the Development of Barrett's Esophagus and Esophageal Adenocarcinoma: A Systematic Review and Meta-Analysis. [PDF]
ABSTRACT Background Barrett's esophagus (BE) is the most widely established precursor to esophageal adenocarcinoma (EAC). Despite current screening guidelines, more than 90% of EAC patients lack a previous diagnosis of BE. We performed a systematic review and meta‐analysis to identify the most important risk factors for the development of BE or EAC ...
Antonios K +10 more
europepmc +2 more sources
A more accurate Mulholland-type inequality in the whole plane
By introducing independent parameters, applying the weight coefficients, and Hermite-Hadamard’s inequality, we give a more accurate Mulholland-type inequality in the whole plane with a best possible constant factor. Furthermore, the equivalent forms, the
Yanru Zhong, Bicheng Yang, Qiang Chen
exaly +3 more sources
On a more accurate Hardy-Mulholland-type inequality
By using weight coefficients, technique of real analysis, and Hermite-Hadamard’s inequality, we give a more accurate Hardy-Mulholland-type inequality with multiparameters and a best possible constant factor related to the beta function.
Bicheng Yang, Qiang Chen
exaly +3 more sources
By means of the weight coefficients, using the idea of introduced parameters and the techniques of real analysis, a Mulholland-type inequality with a homogeneous kernel and an equivalent form are provided.
Hongmin Mo, Bicheng Yang
exaly +3 more sources
By using the techniques of real analysis, a new more accurate Mulholland-type inequality with two different internal variables involving two partial sums is given.
Ricai Luo
exaly +2 more sources
On a reverse Mulholland’s inequality in the whole plane [PDF]
Bicheng Yang, Aizhen Wang
exaly +2 more sources

