PURPOSE: Despite considerable research on the barriers to enrollment in cancer therapeutic trials, few studies have elicited barriers from the perspective of community physicians, who provide the majority of cancer care. The purpose of this study was to characterize barriers to and facilitators of cancer therapeutic trials as perceived by oncologists in community practices. METHODS: Twenty semistructured interviews were conducted with oncologists at six community sites affiliated with City of Hope National Medical Center from March to June 2018. Responses were recorded digitally and transcribed. Data were analyzed using qualitative content analysis. RESULTS: Of the 20 participants, 4 (20%) were women, 13 (65%) had > 10 years of practice experience, and 16 (80%) reported that < 5% of their patients were enrolled in a therapeutic trial. Participants identified four system-level barriers: lack of appropriate trials for community-based settings, insufficient infrastructure support, restrictive eligibility criteria, and financial limitations; three physician-level barriers: lack of awareness of available trials, lack of knowledge of trial details, and lack of time; and two patient-level barriers: patient burden and negative beliefs/attitudes toward research. Efforts aimed to increase trial availability, clinical trial support personnel, and physician knowledge were identified as major facilitators. CONCLUSION: Community oncologists face numerous complex, multifaceted barriers to cancer therapeutic trial enrollment. Although expanding clinical research beyond the academic setting allows access to a larger and more diverse patient population, increasing generalizability and relevance of trial findings, there remains a substantial need for new strategies to improve cancer research delivery in the community.
Abstract. In this paper, we study the nonlinear boundary value problem consisting of the equation y + w(t) f (y) = 0 on [a,b] and two multi-point boundary conditions. We establish the existence of various nodal solutions of this problem by matching the solutions of two boundary value problems, each of which involves one separated boundary condition and one multi-point boundary condition, at some point in (a,b) . We also obtain conditions for this problem not to have certain types of nodal solutions.Mathematics subject classification (2010): 34B10, 34B15. Keywords and phrases: nodal solutions, multi-point boundary value problems, Sturm-Liouville problems, eigenvalues, matching method.
R E F E R E N C E S[1] Y. AN, Global structure of nodal solutions for second-order m-point boundary value problems with superlinear nonlinearities,
This brief report presents a model that incorporates an analogous “see-one,” “do-one,” “teach-one” pedagogical strategy and experiential learning for mastery of health literacy principles by first-year Master of Science in Physician Assistant Studies students. Students completed a series of health literacy activities including classroom-based lecture (see-one), hands-on application of health literacy activities (do-one), and application and peer-instruction of health literacy best practices with other health science students (teach-one) as part of a two-semester hands-on learning experience. A health literacy knowledge examination, qualitative student feedback, and faculty review of content application were used to assess for effectiveness. Students demonstrated a significant and sustained positive change in knowledge examination scores complemented by positive faculty poster review. Physician Assistant student health literacy knowledge is increased and sustained after application of see-one, do-one, teach-one strategy with students demonstrating health literacy considerations in real-client application during experiential learning. Education programs seeking to meet the call for health professionals prepared to address gaps in health literacy should consider a see-one, do-one, teach-one and experiential learning approach over multiple semesters.
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HLRP: Health Literacy Research and Practice.
2021;5(1):e70–e77.]
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