By looking at the potential energy of an element, what can you conclude about the properties required for the basis functions of an euler -bernoulli beam element? They should be differentiable twice

The finite element melod I In FEM I We derived basis functions of arbitrary order for Hhe rod Model

◼ Chapter 16 Network Flow ◼ Chapter 17 Matching

◼ Chapter 13 Backtracking ◼ Chapter 14 Randomized Algorithms ◼ Chapter 15 Approximation Algorithms

◼ Chapter 8 The Greedy Approach ◼ Chapter 9 Graph Traversal

◼ Chapter 5 Induction ◼ Chapter 6 Divide and Conquer ◼ Chapter 7 Dynamic Programming

西安电子科技大学：《算法设计技术 Algorithms Design Techniques》课程教学资源（PPT课件讲稿）Chapter 01 Basic Concepts in Algorithmic Analysis（主讲：刘静）

中国科学技术大学：《并行计算 Parallel Computing》课程教学资源（习题）第六章 并行算法的基本设计技术

he finite element Metnod Overcome limitations of Rita Simple basis functions( ow order polyuouisls) Basisfonctians supported in sdo domains(fuite elemnet Basis functions constructed to provide interpolant of proximate soluton Undetermined beraweters represent vales of dead

the finite derwent meThod Ir position of boundary conditions(olis plcewent) We had obtained the aesewbed finite element eeve Kik2∞ Kht K Ki