The　present　study　delves　into　the　significance　of　Cattaneo-Christov　double　diffusion　and　the　induced　magnetic　field　(IMF)　on　a　stagnation-point　flow　of　Maxwell　ternary　nanofluids.　A　new　boundary　condition　with　the　magnetic　response　is　designed　to　study　superior　heat　and　mass　transfer　of　Maxwell　ternary　nanofluid　combined　with　double　diffusion　and　IMF.　The　governing　equations　are　formulated　by　mathematically　modeling　of　the　current　flow　in　a　Cartesian　coordinate　system　and　solved　using　an　improved　shooting　method　and　the　RungeKutta　method.　Through　the　application　of　similarity　transformations,　the　governing　equations　are　transformed　into　a　system　of　initial　boundary　value　ordinary　differential　equations.　These　equations　are　further　transformed　into　linear　equations　with　initial　value　problems　using　the　shooting　method　and　subsequently　solved　using　the　Runge-Kutta　method　and　Newton＇s　iterative　techniques.　The　numerical　results　and　correlation　analysis　vividly　demonstrate　the　profound　influence　of　double　diffusion　and　IMF　on　thermal　and　concentration　patterns　via　graphical　representations.　It　is　found　that　the　double　diffusion　and　the　induced　magnetic　field　always　helps　to　achieve　lower　temperature　and　concentration.　The　magnetic　response　boundary　leads　to　higher　heat　and　mass　transfer　efficiency　for　the　suction　case.　The　magnetically　responsive　boundary　is　verified　to　be　effective　for　regulating　the　heat　and　mass　transfer　of　ternary　nanofluid.