The Shanghai Corniche is a scenic waterfront promenade located along the Huangpu River in Shanghai, China. It is part of a larger urban development project aimed at enhancing public spaces and improving access to the riverfront. The Corniche offers visitors panoramic views of the city's iconic skyline, including landmarks like the Oriental Pearl Tower, the Jin Mao Tower, and the Shanghai World Financial Center. The promenade is designed for pedestrians and cyclists, featuring walking paths, parks, and recreational areas.

Shanghai Singapore International School (SSIS) is a private international school located in Shanghai, China. Established in 1996, the school offers an international curriculum primarily based on the Singaporean education system, which is renowned for its rigorous academic standards and emphasis on mathematics and science. SSIS serves students from nursery through to high school, providing a supportive environment for both local and expatriate families. The school is known for its diverse student body, with students from various cultural backgrounds.

Shanghai Stadium is a multi-purpose stadium located in Shanghai, China. Opened in 1997, it serves primarily as a venue for football (soccer) matches and athletics events. The stadium has a seating capacity of around 56,000 spectators, making it one of the largest stadiums in the country. The stadium is notable for its unique architectural design, featuring a retractable roof and a distinctive, modern appearance.

Shanghai Medical College, Fudan University, is one of the prominent medical colleges in China, located in Shanghai. It is part of Fudan University, which is one of the top universities in China and is recognized for its comprehensive academic programs and research initiatives. Established in 1920, Shanghai Medical College has a long history of medical education and research. The college offers a variety of programs, including undergraduate and graduate degrees in medicine, nursing, public health, and other health-related fields.

Al-Ashraf Umar II was an important figure in the history of the Mamluk Sultanate in Egypt and Syria. He served as the Sultan from 1434 to 1445. His reign is noted for its efforts to maintain stability in the region and handle internal and external challenges, including conflicts with the Ottoman Empire. Umar II is often recognized for his attempts to reform the administration and military of the Mamluk state.

Eduard Prugovečki is a mathematician known for his work in areas such as logic, set theory, and mathematical foundations. He has contributed to various mathematical topics, including the study of nonstandard analysis and mathematical logic. Prugovečki is also recognized for his writings and textbooks that address complex mathematical concepts, making them more accessible to students and researchers.

St. Ignatius Cathedral, also known as St. Ignatius of Loyola Cathedral, is a prominent Roman Catholic cathedral located in various cities around the world, but it is particularly well-known in places like San Francisco, California, and in other regions where Catholicism has a significant presence. In San Francisco, the cathedral is an important spiritual center for the Jesuit community and was established as part of the Archdiocese of San Francisco.

The Riemann–Siegel theta function is a special function that arises in number theory, particularly in the study of the distribution of prime numbers and the Riemann zeta function. It is named after Bernhard Riemann and Carl Ludwig Siegel, who contributed to its development and application. The Riemann–Siegel theta function is often denoted as \( \theta(x) \) and is defined in terms of a specific series that resembles the exponential function.

A Riesz function typically refers to a specific type of function associated with Riesz potential or Riesz representation theorem in mathematical analysis, particularly in the context of harmonic analysis and potential theory.

Zhongshan Hospital is a prominent hospital located in Shanghai, China. It is affiliated with Fudan University and is known for its comprehensive medical services, research, and education. Established in 1907, the hospital is named after Dr. Sun Yat-sen, who is also known as Sun Zhongshan, a key figure in modern Chinese history. Zhongshan Hospital is noted for its advanced medical technologies, specialized departments, and highly qualified medical staff.

Abu Muhammad al-Hasan al-Hamdani was a notable Arab scholar, poet, and historian from the 10th century. He was born in the region that is present-day Yemen. Al-Hamdani is particularly recognized for his works in geography, history, and poetry, and he is often credited with significant contributions to the understanding of the Arabian Peninsula and its cultures during the Islamic Golden Age.

Svetozar Kurepa was a notable Croatian mathematician, recognized for his contributions to functional analysis, set theory, and topology. He was born on October 7, 1926, in the former Kingdom of Yugoslavia and passed away on May 19, 2019. Kurepa's work is particularly important in the areas of infinite-dimensional spaces and the foundations of mathematics.

248 is a natural number that follows 247 and precedes 249. It is an even number and can be factored into prime numbers as \(2^3 \times 31\). In addition to its mathematical properties, 248 can be encountered in various contexts, such as measurements, codes, or identifiers.

Ivan Vidav is a prominent mathematician known for his contributions to the fields of functional analysis and operator theory. He has worked on various mathematical concepts and has published research in journals related to these areas.

The Birch and Swinnerton-Dyer (BSD) conjecture is a fundamental hypothesis in number theory that relates the number of rational points on an elliptic curve to the behavior of an associated L-function. Specifically, it concerns the properties of elliptic curves defined over the rational numbers \(\mathbb{Q}\).

The Brumer-Stark conjecture is a significant hypothesis in number theory that relates to the structure of abelian extensions of number fields and their class groups. It plays a crucial role in the study of L-functions and their special values, specifically in the context of p-adic L-functions and the behavior of class numbers. The conjecture can be understood in relation to certain aspects of class field theory.

Dirichlet's theorem on arithmetic progressions states that if \( a \) and \( d \) are two coprime integers (that is, their greatest common divisor \( \gcd(a, d) = 1 \)), then there are infinitely many prime numbers of the form \( a + nd \), where \( n \) is a non-negative integer.

As of my last knowledge update in October 2021, there isn't any widely recognized individual or topic named Josip Globevnik in common knowledge or cultural references. It's possible that he could be a private person, a local figure, or someone who has gained recognition after that date.

The Zeta function, often referred to in the context of mathematics, most famously relates to the Riemann Zeta function, which is a complex function denoted as \( \zeta(s) \). It has significant implications in number theory, particularly in relation to the distribution of prime numbers.