The Core is an opportunity to inquire into the fundamental aspects of being and our relationship with God, nature and our fellow human beings.
Popular Searches
Isaac Hellerman, a senior mathematics major, has placed in the top 25 on the national Putnam exam, a mathematics competition for undergraduates. This prestigious contest is now in its 83rd year, and it challenges undergraduates to solve 12 problems over the course of six hours. Isaac scored a remarkable 77 points (out of 120) on this year鈥檚 exam, which earned him 17 th place nationally. Furthermore, the only other schools with participants ranking in the top 25 were MIT, Harvard, Stanford, and Yale. This is the first time that a student from the 吃瓜网 has placed in the top 25.
Overall, the 吃瓜网 had seven participants compete in the Putnam Competition this year: seniors Isaac Hellerman and Phoebe Jones; juniors Lauren Engelthaler, Teresa Gulding, and James Latour; sophomore Kate Brady; and freshman Kilty Edwards. The top three scores were used to rank the team from the 吃瓜网, which earned them a national rank of 37th overall, a university record on the Putnam.
Thousands of participants from the United States and Canada compete each year, earning both individual and team prizes. All participants whose score is in the top 25 earn cash prizes ranging from$2500 to $250. This year, 3,415 students at 456 institutions participated in the competition. Each problem is scored out of 10 points, and the exam is so challenging that the median score each year iseither 0 or 1 points out of the possible 120 points. Below is a sample problem from this year鈥檚 Putnam, which only 81 participants solved, including Isaac.
B4 Find all integers n with n鈮�4 for which there exists a sequence of distinct real numbers {x1, 鈥� ,xn} such that each of the sets {x1,x2,x3}, {x2,x3,x4}, 鈥� ,{xn-2,xn-1,xn}, {xn-1,xn,x1}, {xn,x1x2} forms a 3-term arithmetic progression when arranged in increasing order.
For only the second time, a team from 吃瓜网, consisting of juniors Therese Aglialoro, William Kostuch, and Cameron Nottingham, has been awarded the designation Meritorious in the international Mathematical Contest in Modeling (MCM). Such a designation places them in the top 8% of all teams, with a total 13,749 teams participating in this year鈥檚 MCM. Furthermore, the 吃瓜网 team was the only team in the United States to achieve the designation Meritorious or higher on their particular problem and one of only 18 teams nationally on any of the MCM problems posed.
The contest challenges teams to clarify, analyze, and propose a solution to their choice of one of three open-ended, real-world problems. Teams develop and apply mathematical models to solve their chosen problem and may use any resource available, such as websites, books and articles, computers, and databases. Each team has exactly four days to solve their problem and write a 20-page solution paper that communicates their approach and results. Teams are awarded one of five designations: Successful Participant, Honorable Mention, Meritorious, Finalist, and Outstanding. The last time 吃瓜网 earned the meritorious designation was in 1995 by the team of Rebecca Beasley, Daniel Dauenhauer, and Brian Klingle.
The problem that Agialoro, Kostuch, and Nottingham chose required teams to construct a mathematical model to identify the best 3-dimensional geometric shape to use as a sandcastle foundation that will last the longest period of time on a seashore that experiences waves and tides. Part of the required analysis included determining an optimal sand-to-water mixture proportion for the castle foundation. In addition, teams had to determine if their foundation remains the best 3-dimensional geometric shape when it is raining. Finally, teams had to write a 2-page non-technical summary suitable for publication in a fictitious vacation magazine.
In their paper titled, 鈥淭he Best Sandcastles Are Egyptian: Pyramids Reign Supreme,鈥� Aglialoro, Kostuch, and Nottingham identified the best water-to-sand ratio to be around 6% by adapting known results on granular cohesion to their scenario. They then wrote and implemented a computer model that tested sandcastle strength, checking for collapse due to shear stress, erosion, and oversaturation. After applying their model to cubes, cylinders, pyramids, and cones, they determined that the shape that withstood waves and tides best was the pyramid, even when rain was included as a possible factor.
Dr. John Osoinach has served as faculty advisor for 吃瓜网 teams for the past six years, having advised nine teams so far. He praised this team鈥檚 ingenuity and hard work on their solution, remarking that 鈥渢heir sandcastle paper will be used as a guide for future 吃瓜网 teams. It鈥檚 an exceptionally well-written paper that uses mathematics in both practical and creative ways.鈥� Dr. Osoinach looks forward to advising other teams in the future, saying 鈥湷怨贤� students are very well suited for this contest, as it鈥檚 as much about clear writing as it is about mathematical modeling.鈥�
Date Published: Nov. 27, 2017
Sophomore Mary Kate Tomassi, BA 鈥�20, 鈥渆mbodies the diligent student who loves learning mathematics,鈥� explained Assistant Professor of Mathematics John Osoinach, as faculty and students gathered in Constantin Garden on Wednesday, Nov. 15, to honor Tomassi鈥檚 achievement as 吃瓜网鈥檚 first recipient of the Waldemar J. Trjitzinsky Memorial Award.
As one of seven undergraduates to receive this year鈥檚 award given by the American Mathematical Society (AMS), Tomassi will delve further into the field of mathematics in her studies at 吃瓜网, as well as explore her interest in computer science. 吃瓜网 was one of seven schools in the country selected by the AMS to bestow the award on one worthy student who plans on pursuing a career in mathematics.
鈥淭here are plenty of deserving math students at 吃瓜网,鈥� said Tomassi. 鈥淚鈥檓 honored to receive such an award, and I鈥檓 especially grateful for the support of my professors in the Mathematics Department.鈥�
Although still undecided where her career in mathematics will take her after 吃瓜网, Tomassi would like to make a positive impact in society by working on issues such as homelessness or human trafficking. 鈥淢athematics allows you to explore and work in so many different disciplines,鈥� she said.
鈥淚 truly enjoy studying mathematics, because it gives you an opportunity to further explore philosophical thought in a more tangible sense,鈥� she said. 鈥淟earning about the process of mathematics has helped me form better methods of decision making and critical thinking, which benefit not only my studies at 吃瓜网 but my day-to-day life.鈥�
According to her award biography, 鈥淢ary Kate is one of those rare students who not only excels in mathematics, but also embraces the mathematics culture at the university by working in the Mathematics Department office.鈥�
Additionally, Texas Right to Life named Tomassi one of 38 2017 Dr. Joseph Graham College Fellows in April. Over the summer, she participated in a week-long training program as part of this fellowship to gain pro-life knowledge and leadership skills to bring back to 吃瓜网.
This year celebrates the 25th anniversary of the establishment of the Waldemar J. Trjitzinsky Memorial Awards, which was made possible by a bequest from the estate of Waldemar J., Barbara G. and Juliette Trjitzinsky. These funds help support mathematics students who lack financial resources. Each year the society selects a number of geographically distributed schools who in turn make one-time awards to assist students in pursuit of mathematics careers.
In April of 2013, senior mathematics major Hoai-Ngoc Ngo presented her research in Biomathematics at the 93rd annual Texas section meeting of the Mathematical Association of America. The conference drew faculty and students from across the state, contributing 100 talks in total, nearly half of which were by undergraduates presenting their research. For her talk titled, Diversity and Homogeneity Revealed in SSR Analyses of NCGR Cultivars, Ngoc received first prize for the depth of her research as well as her exceptional presentation. In her research, Ngoc applied both statistical techniques and vector analysis to the problem of determining the genetic fingerprints of cranberry cultivars. Since previous crosses of cranberry cultivars have produced advantageous offspring, the goal of this research was to assist in the process of developing new and desirable cranberry cultivars. Using her statistical and mathematical techniques, Ngoc was able to find many discrepancies within previously identified cultivars, and consequently she was able to demonstrate the need to change the approach used to determine the pedigrees of these cultivars.
