Starting　with　Hirota　bilinear　form　of　(2+1)-dimensional　Caudrey-Dodd-Gibbon-Kotera-Sawada　equation,　a　class　of　lump　solutions,　a　strip　soliton,　a　pair　of　resonance　solitons　as　well　as　the　rogue　wave　have　been　obtained　through　symbolic　computation.　Firstly,　two　lump　solutions　are　derived,　consisting　of　six　free　parameters,　while　the　other　three　accord　with　non-zero　determinant　condition　which　guarantee　locality　and　analyticity　for　the　solutions.　Secondly,　the　interaction　phenomenon　between　a　lump　wave　and　a　stripe　soliton　is　reflected.　Interaction　figures　show　that　the　lump　wave　can　be　absorbed　by　the　stripe　wave　or　separate　from　it.　Thirdly,　by　a　novel　ansatz　of　hyperbolic　function　and　quadratic　function,　a　fresh　transformation　for　the　rogue　wave　and　a　pair　of　resonance　solitons　have　been　discovered,　that　a　peak　profiled　rogue　wave　emerges　from　one　of　the　resonance　wave　and　transfers　to　another,　and　finally　fades　away.　At　the　same　time,　numerical　simulations　are　demonstrated　to　visualize　the　mechanism　of　the　above　solutions.