Srinivasa Ramanujan's contributions to number theory, including his work on the Fibonacci sequence, modular forms, and prime numbers, had a significant influence on American mathematicians like G.H. Hardy and influenced the development of modern number theory.

The Sulba Sutras are a collection of ancient Indian mathematical texts that contain geometric constructions and rules for constructing altars and other ritual objects. These texts demonstrate the use of geometric figures to represent numbers and solve mathematical problems.

Ken Ono is a contemporary American mathematician known for his work on modular forms and number theory. He has been influenced by Indian mathematics and has collaborated with Indian mathematicians on research projects.

Brahmagupta developed a method for solving indeterminate quadratic equations, which was later refined by Bhaskara II. This method is known as the 'Brahmagupta-Bhaskara method' and is still used today to solve certain types of Diophantine equations.

Brown University has a strong focus on Indian mathematics and offers courses and research opportunities in this area. The university has a vibrant community of scholars working on various aspects of Indian mathematics, including number theory, geometry, and algebra.

Aryabhata developed a method for calculating the area of a triangle using half the product of its base and height. This formula is still used today and is known as 'Aryabhata's formula'.

Terence Tao is an Australian-American mathematician known for his work on the Riemann hypothesis and his contributions to number theory. He has been influenced by Indian mathematical concepts and has collaborated with Indian mathematicians on research projects.

Bhaskara II developed a method for solving cubic equations, which was later rediscovered by Gerolamo Cardano and Niccolò Tartaglia. This method is known as the 'Cardano-Tartaglia method' and is still used today to solve certain types of cubic equations.

The University of Pennsylvania has a center dedicated to the study of Indian mathematics and its influence on the development of mathematics in the United States. The center promotes research, teaching, and public outreach related to Indian mathematics.

Aryabhata developed a method for solving linear equations using matrices, which was later rediscovered by Carl Friedrich Gauss and Wilhelm Jordan. This method is known as 'Gauss-Jordan elimination' and is still used today to solve systems of linear equations.

Shing-Tung Yau is a Chinese-American mathematician known for his work on algebraic geometry and his contributions to number theory. He has been influenced by Indian mathematical concepts and has collaborated with Indian mathematicians on research projects.

Aryabhata developed a method for calculating the circumference of a circle using the diameter, which is known as 'pi'. He approximated the value of pi as 3.1416, which is still used today as an approximation of pi.

The University of California, Los Angeles offers a joint degree program in Indian mathematics and computer science, allowing students to explore the connections between these fields. The program provides a unique opportunity for students to gain a deep understanding of both disciplines.

Bhaskara II developed a method for solving quadratic equations, which is known as the 'quadratic formula'. This formula is still used today to solve quadratic equations.

Michael Freedman is an American mathematician known for his work on topology and his contributions to number theory. He has been influenced by Indian mathematical concepts and has collaborated with Indian mathematicians on research projects.